Class 10th Physics & Chemistry AP Board Solution
Improve Your Learning- What is a balanced chemical equation? Why should chemical equations be balanced? (AS1)…
- NaOH + H2SO4 Na2SO4H2O Balance the following chemical equations. (AS1)…
- Hg(NO3)2 + KI HgI2 + KNO3 Balance the following chemical equations. (AS1)…
- H2 + O2 H2O Balance the following chemical equations. (AS1)
- KClO3KCl + O2 Balance the following chemical equations. (AS1)
- C3H8 + O2 CO2 + H2O Balance the following chemical equations. (AS1)…
- Zinc +Silver nitrateZinc nitrate+ Silver. Write the balanced chemical equations for the…
- Aluminum + copper chloride Aluminum chloride+ Copper. Write the balanced chemical…
- Hydrogen + Chlorine. Hydrogen chloride Write the balanced chemical equations for the…
- Ammonium nitrate Nitrous Oxide + water. Write the balanced chemical equations for the…
- Calcium hydroxide(aq) + Nitric acid(aq) Water(1)+ Calcium nitrate(aq) Write the balanced…
- Magnesium(s)+ Iodine(g)→ Magnesium iodide(g) Write the balanced chemical equation for the…
- Magnesium(s)+ Hydrochloric acid(aq)→ Magnesium chloride(aq)+ Hydrogen(g) Write the…
- Zinc(s) + Calcium chloride(aq)→ Zinc chloride(aq) + calcium(s) Write the balanced chemical…
- Write an equation for decomposition reaction where energy is supplied in the form of teat/…
- What do you mean by precipitation reaction? (AS1)
- How chemical displacement reactions differ from chemical decomposition reaction? Explain…
- Name the reactions taking place in the presence of sunlight? (AS1)…
- Why does respiration considered as an exothermic reaction? Explain. (AS1)…
- What is the difference between displacement and double displacement reaction? Write…
- MnO2 + 4HCl MnCl2 + 2H2O + Cl2 In the above equation, name the compound which is oxidized…
- Give two examples for oxidation-reduction reaction. (AS1)
- In the refining of silver the recovery of silver from silver nitrate solution involved…
- What do you mean by corrosion? How can you prevent it? (AS1)
- Explain rancidity. (AS1)
- C6H12O6 C2H5OH+CO2 Balance the following chemical equations including the physical states.…
- Fe + O2 Fe2O2 Balance the following chemical equations including the physical states.…
- NH3 +Cl2 N2 +NH4Cl Balance the following chemical equations including the physical states.…
- Na+ H2O NaOH + H2 Balance the following chemical equations including the physical states.…
- Barium chloride and sodium sulphate aqueous solutions react to give insoluble Barium…
- Sodium hydroxide reacts with hydrochloric acid to produce sodium chloride and water.…
- Zinc pieces react with dilute hydrochloric acid to liberate hydrogen gas and forms zinc…
- A shiny brown colored element 'X' on heating in air becomes black in colour. Can you…
- Why do we apply paint on iron articles? (AS7)
- What is the use of keeping food in air tight containers? (AS7)
- What is a balanced chemical equation? Why should chemical equations be balanced? (AS1)…
- NaOH + H2SO4 Na2SO4H2O Balance the following chemical equations. (AS1)…
- Hg(NO3)2 + KI HgI2 + KNO3 Balance the following chemical equations. (AS1)…
- H2 + O2 H2O Balance the following chemical equations. (AS1)
- KClO3KCl + O2 Balance the following chemical equations. (AS1)
- C3H8 + O2 CO2 + H2O Balance the following chemical equations. (AS1)…
- Zinc +Silver nitrateZinc nitrate+ Silver. Write the balanced chemical equations for the…
- Aluminum + copper chloride Aluminum chloride+ Copper. Write the balanced chemical…
- Hydrogen + Chlorine. Hydrogen chloride Write the balanced chemical equations for the…
- Ammonium nitrate Nitrous Oxide + water. Write the balanced chemical equations for the…
- Calcium hydroxide(aq) + Nitric acid(aq) Water(1)+ Calcium nitrate(aq) Write the balanced…
- Magnesium(s)+ Iodine(g)→ Magnesium iodide(g) Write the balanced chemical equation for the…
- Magnesium(s)+ Hydrochloric acid(aq)→ Magnesium chloride(aq)+ Hydrogen(g) Write the…
- Zinc(s) + Calcium chloride(aq)→ Zinc chloride(aq) + calcium(s) Write the balanced chemical…
- Write an equation for decomposition reaction where energy is supplied in the form of teat/…
- What do you mean by precipitation reaction? (AS1)
- How chemical displacement reactions differ from chemical decomposition reaction? Explain…
- Name the reactions taking place in the presence of sunlight? (AS1)…
- Why does respiration considered as an exothermic reaction? Explain. (AS1)…
- What is the difference between displacement and double displacement reaction? Write…
- MnO2 + 4HCl MnCl2 + 2H2O + Cl2 In the above equation, name the compound which is oxidized…
- Give two examples for oxidation-reduction reaction. (AS1)
- In the refining of silver the recovery of silver from silver nitrate solution involved…
- What do you mean by corrosion? How can you prevent it? (AS1)
- Explain rancidity. (AS1)
- C6H12O6 C2H5OH+CO2 Balance the following chemical equations including the physical states.…
- Fe + O2 Fe2O2 Balance the following chemical equations including the physical states.…
- NH3 +Cl2 N2 +NH4Cl Balance the following chemical equations including the physical states.…
- Na+ H2O NaOH + H2 Balance the following chemical equations including the physical states.…
- Barium chloride and sodium sulphate aqueous solutions react to give insoluble Barium…
- Sodium hydroxide reacts with hydrochloric acid to produce sodium chloride and water.…
- Zinc pieces react with dilute hydrochloric acid to liberate hydrogen gas and forms zinc…
- A shiny brown colored element 'X' on heating in air becomes black in colour. Can you…
- Why do we apply paint on iron articles? (AS7)
- What is the use of keeping food in air tight containers? (AS7)
Improve Your Learning
Question 1.What is a balanced chemical equation? Why should chemical equations be balanced? (AS1)
Answer:Balanced chemical equation: A chemical equation in which the number of atoms of reactants and number of atoms of products is called a balanced equation.
Every chemical equation should be balanced because:
⇒According to the law of conservation of mass, atoms are neither created not destroyed in chemical reactions.
⇒It means the total mass of the products formed in chemical reaction must be equal to the mass of reactants consumed.
Question 2.Balance the following chemical equations. (AS1)
NaOH + H2SO4
Na2SO4
H2O
Answer:NaOH + H2SO4
Na2SO4
H2O
Balanced equation: 2NaOH + H2SO4
Na2SO4 + 2H2O
Explanation:
⇒Step 1: Write the given unbalanced equation
NaOH + H2SO4
Na2SO4 + H2O
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
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)
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, let us consider sodium atom. If we multiply 2 in the reactant (in NaOH), we will get the equal number of atoms as in product (Na2SO4)
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASoAAAC+CAIAAAAN2NWZAAAAAXNSR0IArs4c6QAAF0xJREFUeF7tXbGO1cqyfbzPQEfoCPgGAsQQEAx8AMFANBESxAgSwklAJz4jEREBAR8ABASACPgGQGiEzm+cu+5dunXrtL3tsrfbbruXg9GevcvdVat6dVe33dXn/v777//TJQSEwBII/P8SlapOISAE/o2A6Kd2IAQWQ+CcBZ/nzp1bTAtVLATqQCCZ6/2DfpoHWhtAZyQ04owQXBGsmigp+IzgJhkhkAUB0S8LrCpUCEQQKJp+P378wHjNC58j9kimEgQ+f/48Q6tgC7x8+XImVEP0e/bsGTnglXjw4MGtW7cyqcViDw8Pnz59ijkYrosXL2atK164oaGuIQJaE67IXYXIoAXevHnz27dv1AceR7OfULcQ/VDfpUuX8BdQTlh3d1HoeL5//3779u3ZahxUETsFXOggAA4640G3R4Sn6uBfv369+LK2wXX//v0ZRq1eeNGSe8c04IYW+Oeff1ppsML/21tLr0CUfijo1atXjx8/7i1xKoG//vprqqKylvPo0SOU//Lly6y1bKZwNt83b96Ub9GTJ0/QWWQNuwbQ7+joCN38rgHQxxiDBmg/wbNOGh3/wcEBR93JR/zJHc/QwK7EIpu1AhaLV/EhQdL/io45QYDIcDy0y/ffnAtwoOPFARnf3Llzh4FT1mlMHFXA9fPnT8hDYahtLQeqUmEzIZndePPZPHixBK8A/mVpvACUlckaMZBgZOOXrXMoBl937971xaIc8xo/e6/FETDJAfTDPScnJ9C7uQpi9jDGOD09DTIQRcEZNsFjZIKKrl279unTJ3wABJOP+CNg6r4FSl6/fp0yaCKwCMr70NRuRwTB7yEAJK2JoAW8f//eIjS49vz58x4BewiJqYiJsQVb4e/evfv48aPVywaKThOV4gO/t2nM5CDECwRcv//+O+XRVEw3qMrOwtCDtmYgfoJF9hPBiVxoUZjCGWjAGQELpwz88u3bt81yvn79ynbYUQU8CL+zEPhlzFKI96V9Tj54XaE0SAIB/LWmABWNQviJ/iZzui8UYihQ0opKGl9fSRP/bm2iWS4s9b8CBG8C/vVQ0CJjnS/N+h1aag3LZHoR8H7x7kAJ/l5Pv4lh+m9xg+AyYWDFtmSXtS5+45Fp/YltLPGIx7z5E0v20LVi0irghwr/OVIgtUrqGjb64X4MgOix/ADIz1evXrV+4sqVK/gcmbzhXvRMvoOBSxiZFH5ZMHPjxg0/pOAzOkUfIsKQs7MzmuNjFTQdWvrr16/ejtbQ8AEYI6gOoCIumAdnA4RNcFelPo4wTIhP8lNQbSCMFhUU3lOs2xethQ+mH2eAf/zxx566rv12dmPovMGBZNkzGf0gxuUZNEEfYSYzxgggYK8PwNi1r+KyXr810luFCTmUHEw/KJEMgFwa+vLli+nHuBmzl16NcS9apBfDBMYmBr23Ly6AdTwwEJQwBmLa9uHDh6ZiFEiMpdhvv/2Gv5FHF7gdlOuekCyOyT4KoEvC9NVKICbEBz9ZEJFUceHChV2Voi2hRY1QCWWOGM2GVjSGfhwAvVVoE35JBrNnW7FlsLRrvfThw4cw0n7lgg3HirVcYCDCGzCQQThWq4GMtxdGYdmAnRE7JlwQMO+CTijh+PjYTMYkHqUlt+BXz20IBJ8Dxem9OObs2a0nAiZAht3NvXv3fBvzcNFAv45lhrAt+YVALheTXR2vUnECFekT9wLNogKUsmte3pyGcjbvV+F8IOTn05w9N+MxqyvpY+ILD5lWEVhsNxrNXxlJ2hJL4hKWSdB4EVIPFD7br7aW428xxSjGqb9p0rr04hdg7a4cuA2Fizo0l14SlHwDY6hvECXLe775scn55S4f5xvmVlpSi+GTOAjfdy+9dICwq1Fpw1F754URu2OFYK8Ob4s3bxIuPgXB8DDVk/cmSqKf6DdBf7BJ+gEXRKq4plouEv2iTW2r7Slq/0C5rcLF10JwTfK6gugXbVZbbU9R+wfKCa4IYE2Uxqx8RmqSjBAQAr0IiH69EElACORCQPTLhazKFQK9CIh+vRBJQAjkQkD0y4WsyhUCvQiIfr0QSUAI5EJgy/SzTS453tzju6xjdljmcuXgcrlJfM78PYNV3PwNkXc+c7wlmLvM1vcJ45XC793CELC3B/naasd7rbuKslc6/dbk3p2gvjT/GiR08Ht2qVWy0zd5VTK+MboXjTi21Uo2G9W+o5/PflFUV4VtB0mijgnV44hhSa/wTiCa1OiNGqP3TwJ87A+w1gwuYePFoNEMm1fQTwUzg0wIoIoiAvvSr0wcc+fkxc6XCbe6vnjxIkkgEEEVnOGYacJM69Lc/ttdGndI5UYsYlGFMiH6JZlSrbNE74sWYLkVbMOVTyxl8y5OlnweK5Zjwj5vV5LSy2etSpzUrIvv6UEMQ0GO6RktShKQ+tRa/IxpISefvfkkud+vNYGAhyuxBYxtdgHcijko6yFqxy2ryPy3QX5G5n5ws01sknlOknCGe6JsAxWnFpyQcBeW7WSzTFU2XbHtVUnqIfybJOTxO7Ja66KSzeRF8VlHx9yvdW7mZ1lsJU27mrVbEiRvsi8fAt52FMt/d2Vn4qY4gtyxWTvJgoVbdiEcRKwDrmAJNYiNnPthVmMTG8xzOrIhJYmBObXAFmbrtxBo8TM7XZ86ATmXGAIxtY7lqoBka2rh3roydZbI3tM7oIE2lhLC7OrQhwOgB4rCANDbDpIMjRJbl14STZCRYWixmbCtrdhQ8AlQfPzZMVVANg6Qym9PTBKBdePLbR1ocxwnEW51rArsWdecno5sV+EcrPmMxMefCDgjRY0wLVOxIzSp6pYQ/dDZY4Jn4cEMmdtYFxiIBtdNws14q3UAxASSG64JiD1m4NDq01sZDkjHlORujEDUO55HCpHMUAT66cds28Gkws0MNkj7Ndq16JLR5hCgtiYIm7auOHAI1TKNFRwAfaI0/IvosTXZAXMcJmozIB/6xAXh9FT5FOIwShII9NMvySMIB/scZ0lePa68WcRIYbSqQVgj0PUPr3YReJK6BilGYSQU7k6SNaJM3sIB0MPrE+8hLmVKdl6YEzI+t2+Ym2REJkL0bitK7jga3gJv7KcflOaBBFxGRxpGH3wiDQaaC3/i4wGMDLj4DfP1D81LiTV9nygaZe5KtrF/XSNcQnMyrdQnXRWIwfAbFxZmkndcYD5PxfBoD336D1ajNyn2ILcRDlrRLUq11O4sNGj/RDsR4pEyHQIragF8bXXPbELdcK0IjayqNlES/cbQD/cASow80x62mNX3rYVPlUtP9Iv4rolSKPiMFF2bDIJqhIVr3/HAuaLWXZZqvRr9Ro5+SzmszHrXO/phmRDdKJaX+bQ566XRLyu8KrwFAXthw//Gs3jH4ZW8gWxrflaavW3LFanuF3owfcD4zwOA578UfM6PeXU18g34QTuhdmEEavk3QLD6hYHL3mTknJyPi3nxBdqOV/ZxC9aK/dOyWd0TeeW6htdhExvhgwqtHm1yB1wkQHLCbnIgTLDe1g3E/t7kpGFjINTrPmt5hgOAuU6eWKrRb9bOrtrK+I5E6wC4azvbUKwQZOIRdPO1dT4I7X5Oy4lf9yA5VJ+IvOgXQUkyEyAAYvgD+nyJfjsbFkJ2halYoQWHMU9rnTfy7ESey5dcGBVbzzz1YpDZdXznBMbvKGIm+gEvZTTI58VVlLzrWPJd29n8lmtbPuGLPvaiFWZ6I94oRlNstkZwG+++zozkTPTzVgEyUXFmNxdSXXIsuWnVup0N2z45YcPY6FMBYK3Sr6xAZhADEWG2vsEPZebf9LgA/YDd2l8WKaQ1r06N1gFw13Y2CPN9AGxt2fVGOEZOrJrwDXiGnXZ8twcHoyX2neIbjKhYJvUrpV5s/tcPFqDf6hqNFJ4QgWQAjGxnw2SPyycgT3N1hBM2MId5GJrbaziT5DvlSP+z6+1WaLLAto/ggwfvAJ8XxJ+aneRWSXbl2l0+PQyK9ekxfZoT3M5cnVY1Ojl/1nmSRiG4eB0UQ6VBSYm1LqknT948SmwzlqTHtwH61x+27h2RpAtCmfzGNyH8a/mEGLjiGzYV33jwZZLexsTyObTZqEKjH2Zr3kILnXn0LtVlkknLlcBw3CwZt0EeMcP169dZCB/pIGyw6tApzh+sTzgOVFtU8mxg13Y2ODd5SwtbvdAF47I9VmhyuN3vsULz8MnvsNYKeT5XwF82Hibv8jMgDqozvHeWOr139Nv1rLOZIJnjlXUz/kGnzzk9aPQz9ZIHo/vnMuvu5DT6DRoEcsDlAx8/oA1SrFW4mTvPsuztX3hHCWNGP4bUGGqSRd6OTEfNnzL19MyJpmuTCPgVzmmzeyS58zA5RG++yHJgKPjEbBWcRm/EcX/QOu8mW4aM2gwCeAaGADWZFs5mXYh+1Ia9EQZurvN2ZDriTxEb/MpNRF4yQmBaBNiqF5j1/ceMfvphNcW/48PkdohIOzId0Zgk4VIrahhInz9/zp9QUTN117RYqzQhUBQC/fRDoGypkxB5+hwnHZmOMPpZjqAkO5O3H2GtLWRhQWzCc0uKQlnKCIFWBLTbvb1hrHf79iINXXBFYNdu9whKkhECMyHQH3zOpIiqEQL1ISD61edzWVwMAqJfMa6QIvUhIPrV53NZXAwCol8xrpAi9SEg+tXnc1lcDAKiXzGukCL1ISD61edzWVwMAqJfMa6QIvUhIPrV53NZXAwCol8xrpAi9SEg+tXnc1lcDAKiXzGukCL1ISD61edzWVwMAqJfMa6QIvUhIPrV53NZXAwCol8xrpAi9SEg+tXnc1lcDAKiXzGukCL1ISD61edzWVwMAqJfMa6QIvUhIPrV53NZXAwCol8xrpAi9SEg+tXnc1lcDAKiXzGukCL1ISD61edzWVwMAqJfMa6QIvUhIPrV53NZXAwC/zjhqBitpIgQ2CYCOMrTG6YDxtrdrBOzBjV/wRWBSweMRVCSjBCYCQHN/WYCWtUIgSYChdLv2bNnOPad6vrPcqEQ2BICIfohZrXr9evX3fZ//vwZwrvEwCX8+uPHjw2ACFtu3bq1AUOymsD2YJcQ82iH6Iflmvv371+6dAkfjo6Our117do1EwPNgDscYLc8evQIv168eDGry+cp/PHjx/NUtOpavnz58vTpUzid17dv38RAc2iIfqt2fw7l2ZfnKHl7ZaLDxWV2nZycvHv3bhvhz/7OGkk/xJaMIS2oQCRGbWzEwwcMmPjm4OCAYviGN1IyCUtssrfLKt7rx1LWZVXvD0ewBHbkN2/eDMpLTAi0IjCSfizr8PCQDfHTp0+IxDwx8CsizO/fv+MDfqVYM+ZEC7awBJLdYQniXsi/fPnSLHnz5g0Y7jtXublwBF68eAGXbWP2sT/Ue9EPcTw1wHwPf3/9+jVIIdz19u1bu+XevXtW4K5yjo+PT09PLXQB53HXoEolvCACiFMQeSL+XFCHoqrei36JJWdnZ0Nt8/EnuMTRsuPiwg8GPfzl4qqGvqGYLyUPf8HFWIbpXb1bSsP5652SfkO1f/DgAaaFFprCMZESIPb8+XNIIozBemzkFsksjgC4d+fOHfhO3aX3xZL0e//+PfzBwDV+3b59G4Mkw5iHDx/Gb5TkUgjAWeDeq1evxL3EBXnpxxk2nvy0Oh5LnR8+fOBPmM4FH6OhTAx6EMYyjGbwSzEqXi9iHDgLMY5iziZoIfphcR8LHhhzOl5n2eUPLoragwcvhnUXjGD8CYuoweATJdy9exd/nzx5Em8E00pSZyhv+k9b/pZKQ4wDc+zhE6EDJ7dk42hbVrnhCM6DU3uXSUeDghvRRJKtWfuUtvl7BVfExU2UVkk/mIGJRNZgRu0p0p5MRnBF4GqiFAo+I0XPJsO4JSv3ZrNFFVWOwCpHvxl8pu58EMiCKwLXFka/iJ2SEQKrQGB9wecqYJWSQiCCgOgXQUkyQiALAqJfFlhVqBCIICD6RVCSjBDIgoDolwVWFSoEIgiIfhGUJCMEsiAg+mWBVYUKgQgCol8EJckIgSwIiH5ZYFWhQiCCgOgXQUkyQiALAqJfFlhVqBCIICD6RVCSjBDIgoDolwVWFSoEIgiIfhGUJCMEsiCgw6WzwKpChUArAjpcOtQwtH80BNN/hQRXBC5tt42gJBkhMBMCmvvNBLSqEQJNBEQ/tQohsBgC/fRjXtTWKzlRbDEjFqo40+HSSOXm0e49zXuo9Ykrh94+VF6HS3cg1k8/O3+Pxw8hwaZ9M/R4hqGeK1w+mBV/qBXIIAyo7eBEnI4wIQNBBn+mItL1g41DNRwkr8Olu+Dyp1va59YPTfp1y6/6V0DWob8B6ptyJntRRb5apvJpN1weGXTfELb+JRNoZRbbRKl/9Ovt6njmM6/u42l7i1qLQPxwaYZe/vjrpQ7EXgu2Vem5L/14bpud0YdzFyphYLCVID5HT48wlQzkeffxY+4gj1Ncbty40Vodmdx6Bc8w4UGlV65cCZqzv5gOl/4HhnsGn2hMmD9YIeAhSjc2lhkDRLSKRFPxsJAxHg8DBfciClAG8EY0iRfoJeks775x5fBNjsi9PMTKLx9E7tqMTBOl/6HWi2DrPKGJ5jbw7UUDbSJOPwgTvUHcQ/n5pknUZ6pZZQQuzvoGIbAZ4tGQLHO//QOSzZfAmJOngvp5YIfhiOERdoIkHUeIjg4+qQ+4hyMW5wFfh0u346zgs7WLjXTnwdHPj3vBMXAtMWew8VQec3agtG/wyYjCJnvsUzcQM0xFP86vfMTVy0DIA8ZMGGaKADvg4ox3A8sB+3tk+rkfdKJHeW2De71rCc1AosM3g55xka7Na6rmSzIk1/5s76AfR/LkmmS9Z38+zFxCEyWd79cek2sHTTsuO74VXBG4tOEogpJkhMBMCOz72H0mNVWNENgiAqLfFr0qm1aCgOi3EkdJzS0iIPpt0auyaSUIiH4rcZTU3CICot8WvSqbVoKA6LcSR0nNLSIg+m3Rq7JpJQiE6Ie9myM20eKW4KbPlWAlNYXAxAiE6DdxnSpOCAiB/yAg+qkhCIHFEBD9FoNeFQuBAfTDNm3L6oPt0sTOpznryHSWpI71O74vX76Mf72A90pSvtWLiaUpE9w/LmcLgdIQiNIPiQ+gOvdHYfOo38Tl925BbNdyiyXYwdY15FzwqWPx7/Xr11k4dgzaMg94hTRqtl8O9X79+hVqgLFIwUB55hGbMBFtaR6SPltGIJIvAARL9tECkdZ8VV4St+zaVclke6zafzZu8yfU0szMg3qT7aFN9fbfRml9zf5F1VCC4Ip4uYlSdPRLeiAQ4OzsrBl/np6eItVna3flw0sMWT9//tzVqzEdA+PMq1evJmKoFwI+uWVHpVvuOGXb+hEYST8zHIGijw9bcxlAGGzB0QXWQ7QmIIiD2UyOsIvz8TIlKQTmR2AM/TAuYfy5cOEC1MVkD9FgRzI8yPAgJNBvkHksEwd0JHehXtRuazCDypSwECgKgTH0QxiJ8efo6AiW4MPHjx9pEmiGOLBp3vnz5/ElV01wYUGF4WXvhYkfllWMabgRSyyoF5UeHh7a7ah3xEs5vbVLQAjkRiBKP4xyNt2CThbsYUwD5fjTyclJa/CJcQwjJGJUipG0EcMePXrEhRbeCCryNALUDvqZPgcHB8fHx5ECJSMEikJAmc7a3aHUXYOaqeCKwKVMZxGUJCMEZkIgGnzOpI6qEQI1ISD61eRt2VoYAqJfYQ6ROjUhIPrV5G3ZWhgCol9hDpE6NSEg+tXkbdlaGAKiX2EOkTo1ISD61eRt2VoYAqJfYQ6ROjUhIPrV5G3ZWhgCol9hDpE6NSEg+tXkbdlaGAKiX2EOkTo1ISD61eRt2VoYAqJfYQ6ROjUhIPrV5G3ZWhgCol9hDpE6NSHwj2QTNRkuW4XAAggwebRd/6PfArqoSiFQNwIKPuv2v6xfFAHRb1H4VXndCIh+dftf1i+KgOi3KPyqvG4E/gUZYxaBLoBCXwAAAABJRU5ErkJggg==)
⇒Step 4: Write the resulting equation:
2NaOH + H2SO4
Na2SO4 + H2O
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,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)
We find that the equation is not balanced yet. As the number of oxygen, hydrogen and Sulphur atoms are unequal on the two sides. First balance the hydrogen number.
⇒Step 6: Now, let us consider hydrogen atom. If we multiply 2 in the product (in H2O), we will get the equal number of atoms as in reactants (in 2NaOH and H2SO4)
![](data:image/png;base64,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)
⇒Step 7: Write the resulting equation:
2NaOH + H2SO4
Na2SO4 + 2H2O
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
![](data:image/png;base64,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)
We find that the equation is balanced now.
⇒Step 9: Write down the final balanced equation:
2NaOH + H2SO4
Na2SO4 + 2H2O
Question 3.Balance the following chemical equations. (AS1)
Hg(NO3)2 + KI
HgI2 + KNO3
Answer:Hg(NO3)2 + KI
HgI2 + KNO3
Balanced equation: Hg(NO3)2 + 2KI
HgI2 + 2KNO3
Explanation:
⇒Step 1: Write the given unbalanced equation
Hg(NO3)2 + KI
HgI2 + KNO3
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
![](data:image/png;base64,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)
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. First, let us consider iodine atom. If we multiply 2 in the reactant (in KI), we will get the equal number of atoms as in product (HgI2)
![](data:image/png;base64,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)
⇒Step 4: Write the resulting equation:
Hg(NO3)2 + 2KI
HgI2 + KNO3
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,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)
We find that the equation is not balanced yet. As the number of oxygen, nitrogen and potassium atoms are unequal on the two sides.
First balance the potassium number.
⇒Step 6: Now, let us consider potassium atom. If we multiply 2 in the product (KNO3), we will get the equal number of atoms as in reactant (in KI)
![](data:image/png;base64,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)
⇒Step 7: Write the resulting equation:
Hg(NO3)2 + 2KI
HgI2 + 2KNO3
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
![](data:image/png;base64,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)
We find that the equation is balanced now.
⇒Step 9: Write down the final balanced equation:
Hg(NO3)2 + 2KI
HgI2 + 2KNO3
Question 4.Balance the following chemical equations. (AS1)
H2 + O2
H2O
Answer:H2 + O2
H2O
Balanced equation: 2H2 + O2
2H2O
Explanation:
⇒Step 1: Write the given unbalanced equation
H2 + O2
H2O
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
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)
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. First, let us consider oxygen atom. If we multiply 2 in the product (in H2O), we will get the equal number of atoms as in reactant (O2)
![](data:image/png;base64,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)
⇒Step 4: Write the resulting equation:
H2 + O2
2H2O
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,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)
We find that the equation is not balanced yet. As the number of hydrogen atoms are unequal on the two sides.
⇒Step 6: Now, let us consider hydrogen atom. If we multiply 2 in the reactant (H2), we will get the equal number of atoms as in product (in 2H2O)
![](data:image/png;base64,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)
⇒Step 7: Write the resulting equation:
2H2 + O2
2H2O
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
![](data:image/jpeg;base64,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)
We find that the equation is balanced now.
⇒Step 9: Write down the final balanced equation:
2H2 + O2
2H2O
Question 5.Balance the following chemical equations. (AS1)
KClO3
KCl + O2
Answer:KClO3
KCl + O2
Balanced equation: 2KClO3
2KCl + 3O2
Explanation:
⇒Step 1: Write the given unbalanced equation
KClO3
KCl + O2
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
![](data:image/png;base64,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)
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, let us consider oxygen atom. If we multiply 2 in the product (in KClO3) and 3 in the reactant (in O2) we will get the equal number of atoms in both sides.
![](data:image/png;base64,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)
⇒Step 4: Write the resulting equation:
2KClO3
KCl + 3O2
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,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)
We find that the equation is not balanced yet. As the number of potassium and chlorine atoms are unequal on the two sides. First balance the potassium atom.
⇒Step 6: If we multiply 2 in the product (in KCl), we will get the equal number of atoms as in reactant (in 2KClO3)
![](data:image/png;base64,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)
⇒Step 7: Write the resulting equation:
2KClO3
2KCl + 3O2
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
![](data:image/png;base64,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)
We find that the equation is balanced now.
⇒Step 9: Write down the final balanced equation:
2KClO3
2KCl + 3O2
Question 6.Balance the following chemical equations. (AS1)
C3H8 + O2
CO2 + H2O
Answer:C3H8 + O2
CO2 + H2O
Balanced equation: C3H8 + 5O2
3CO2 + 4H2O
Explanation:
⇒Step 1: Write the given unbalanced equation
C3H8 + O2
CO2 + H2O
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
![](data:image/png;base64,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)
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, first let us consider hydrogen atom. If we multiply 4 in the product (in H2O), we will get the equal number of atoms as in reactant (in C3H8)
![](data:image/png;base64,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)
⇒Step 4: Write the resulting equation:
C3H8 + O2
CO2 + 4H2O
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,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)
We find that the equation is not balanced yet. As the number of carbon and oxygen atoms are unequal on the two sides.
First balance the carbon atom.
⇒Step 6: If we multiply 3 in the product (in CO2), we will get the equal number of atoms as in reactant (in C3H8)
![](data:image/png;base64,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)
⇒Step 7: Write the resulting equation:
C3H8 + O2
3CO2 + 4H2O
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
![](data:image/png;base64,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)
We find that the equation is not balanced yet. As the number of oxygen atoms are unequal on the two sides.
⇒Step 9: Now, we consider oxygen atoms. If we multiply 5 in the reactant (in O2), we will get the equal number of atoms as in products (in 3CO2 and 4H2O)
![](data:image/png;base64,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)
⇒Step 10: Write the resulting equation:
C3H8 + 5O2
3CO2 + 4H2O
We find that the equation is balanced now.
⇒Step 11: Write down the final balanced equation:
C3H8 + 5O2
3CO2 + 4H2O
Question 7.Write the balanced chemical equations for the following reactions. (AS1)
Zinc +Silver nitrate
Zinc nitrate+ Silver.
Answer:Zn + AgNO3→ Zn(NO3)2 + Ag
Balanced equation: Zn + 2AgNO3→ Zn(NO3)2 + 2Ag
Explanation:
⇒Step 1: Write the given unbalanced equation
Zn + AgNO3→ Zn(NO3)2 + Ag
Step 2: Compare the number of atoms of reactants with the number of atoms of products.
![](data:image/png;base64,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)
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, let us consider nitrogen atom first. If we multiply 2 in the reactant (in AgNO3), we will get the equal number of atoms as in product (Zn(NO3)2)
![](data:image/png;base64,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)
⇒Step 4: Write the resulting equation:
Zn + 2AgNO3→ Zn(NO3)2 + Ag
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAARwAAADqCAIAAAD/Km0HAAAAAXNSR0IArs4c6QAAFmFJREFUeF7tnb2OFcfTh+G9DAshZHMNDizjgMDmAjZYHDlCMrG1JBtuAiIGiYjIJuACWAIHi+WAa8CWhVbcht/fqlC5/z0f3TVf55yZZ4LV2XNqqruf7t90T8901/V///33GgcEIDAdgf+bzhWeIACBKwLXrae6fv06PCAAgcEE0hHff6Ja9zhQV411F3Bwa2g9EVwhnhkuhn8hehhDoEwAUZUZYQGBEAFEFcKFMQTKBBBVmREWcxPQPcmrV6/mTmUx/4jq2sOHD1Wpfty+fXsO+uPbzR9//CEnf//99xzZq/eZ4dK/9efOYTke7OS5QlRXSH/44QfNDdqhf+/duzc56DU5THE9f/5857raN7aIKq+Rs7Oz8/Pz9FtpzPsx7yiePHmS9m/Z6CX9SadY73f//n37Xp9ln9rIm6UoY31vnZId5lnf37lzRx+++uorfemy78nDMk3t8ePH0pXSsjx7zk1pVhw7Mu2lVD2rWW/sNNygCNauiV2JLsMEUeWcP378mCnqyy+/tE7st99+U5v2X/Wvfy/BmN6sHaip+U/v37//8OGDfnJ78+A27969e/TokdqTe5Z+Ms/Kg8xk8Ndff+mnN2/e6LO0mjq5uLhYptH0pPLTTz9Zzp89eyYUwuWlfvv2revKPqSjg2LOK8FmnpVo0fP0Bj7m8RKu8kNahVkBf/7552z4l7ZUNYvUPm0l6feuGZ2bekvbjTevJmG5tUSlGbmSftIT7d9UVF5rqeWEFVeJy3JrOW9mL0NhBl5Guzp4QQxO5iSlUQlW8L36JgTS7yrDRU91dZ3SeM8HDKrXk5MTu3r9+eefqtd0yKF/vStLb9n9avf777+rV6m5+KUDSGs9Xcfl5WXrT2pA6tPS0WBNuuNtHJddCxxX5jlD8cUXX8hAHbK6bn2opBQFe/fuXXX7PsweX9gBHhDVFTTvW/RZ91Qpx6yn0hXL2pCGXhpahAYwqVuN+1X3fno6qqyvRQ0C5UE9rbXyxSYM0q64S1H1pZjWUvkRE/V7cismM83l9ucZUf0PH/UYaqDeOr/55ht905zF1jf6/uXLl024ugDXzHorFav48YfuXtSM1GPs5v6huwDqNFIUnz59ku23335748YNfWilZL1Z61EJ1s49Pj62wWRr9Y1njqgCDG0+QNNZNh2nFqA+5Pvvv3cX+l7TcTZ08VGZz93py19++UWC8clAfbDP8pNOJOhfH0bKoH/4Z6lbg7OxkzXKdOr/n3/+2clVuQfu0dFRikJzGOpUnerTp0/t3JSegX39+rX9lPa9lWBTCFZB0XFmoLl0mTJRkU1U+ODBBzn6kNIzYnZLbYd6Cf31eYhMIXZHntr7zbqdrgz0T1S4Z0tIh+UtHTS2zo4MvlNXEl3nNnGlQNLph2YxU59d9FJQ1pn7ZEwNWNOtH4MJhE7McLH0Y4IL0/pc6G5ErWp95ZqpRBku7qlm4ozb7RJAVNute0o+EwFENRNY3G6XAKLabt1T8pkIIKqZwOJ2uwQQ1XbrnpLPRABRfQZrL/LZq+K2LqNI3JdvzPHUVQ92i68d2RqHmhc4imWJGqS4oue6vbilT34H+ymeqFSKdWS1OUl+ENVVjUhLeotCzxb1CkWxhtxAyz3suaRWdgxblqumWazsnvzo3T896yxqr75ElZZFXPaucKW3VjNfSFbvxFQx+BKjN5tsDc5gD55VRHWFQi/R6mWF0Pss1qeFRNhsH3ptz5ZaDT7kQa8CpWuxBruqP7GIy95qrXc4iaW97xeqxCxd1aYuUv7+1PBc8ZpScyGQvR3jL6qkL84Ievb2jSz97SGrhtY3hlInsrHXeXRi+hZ85sfSsiN9VSp7FajrvaHQizaZcVr87KcuXF5AlaIHoMrrfOzlLC+alzd7Z7+1IKlN64KuDHjKOX2VOVt81SxdDcYM1+em0wOxxun+2/QUsLn6LW0TGWV/SS/7vr8ysqWH1uwyUWUNUU3NG1n6OTOTE1/8N2EtDMCVXkp6AKaXABOGDaENUbo4umdNZwpEJ1rSaRU0gbuoMoBpogawax1qD94MF8O/a3q/W4sUuvp6DXVUDT6o0L8vXryIDgx81YOdqNGRxiqZk9PT09bFIBraaYioYZ7Z60TVerolhg1Bx98JVBaqC5et8G8e/WNFXV8s/yIsbWR7GXRlSUC+++47+1UnNpPWEE7qbR2ci3P2MnS2hEeLEiqz0ZU9RFVojrpj8Q1bdB+szzXLNDLcVru2HLV1fskWaNlCo+zoX33sxqbbBY6oegXw5s2blRmTYmss1e6tUrqmebS07NatW01XxtmWS9uhmYnmbW1lNhBVTWW12zTHIQN8+dDCFnuH9o7sWn08IBvrOMXXZdpmB9Et5bKNPUbOFTWR0lMVFrFpTDLhLkWqP5t1yHxmqx7TeupafZzVZc+a2WmFFJ1eS5djTpsTXzmfbSmnVNSDtfY2yrzyo86/PyetvVx95hHVNRHUFiVdyLReVY+w0o6ldciRLcvNvOn0dNQnaTWrTfcAGu7bibqP8obStfrYk7D59Ghbr28imWU/rqbbBw8eqHO27zX6sk0Ci0e2UDqzT6tA9z/NHT6s1nyk6hmQH8uPP4TIFlDLQEPH+vFqe0GYUg9NqQtiz45chrg5pZ7dhvk0bjal7pPL+pBOcGVT6koinYnakyn1NEvZDJuvxlXrz2b/0hnttMjZQuls5i19wOBj46we0+cTGedsQigd3k8ypc7K3ysZaFCuCcB92xioeDk3A91UqCmMfAydpdW/8ncMLnv/wyczK8u4mNmw7OW46KmyRxwTPu1ZwNUc3ZSynXWGxee/PSWV4P2BW3Or0AUQ1ScxrJtq4uLh72fmNkTJ5oXq62MnljYKyl6wmCQn/aJSEvW4sjcb9pawjQmH7W6b4WL4t9jI4pASYuOXUG2x8UsIF8YQCBNgSj2MjBMg0E8AUdFCIDAxAUQ1MVDcQQBR0QYgMDEBRDUxUNxBAFHRBiAwMQFENTFQ3EEAUdEGIDAxAUQ1MVDcQQBR0QYgMDEBRDUxUNxB4L8XamEBAQgMJmALQOzgLfXBGNd8Im+ph2qXt9RDuDCGQJgA91RhZJwAgX4CiIoWAoGJCYwS1WLxhSYu9OLuFgZlkWwG7DK5OJj2BA8dV1lUFt4rO6J7/85UW5PQtwKmu5yqdGMiHc1U2Eq3yrz2tbONK7r2N6901WoGriK9sqjkormR3WJbNxYLMImBCrh8lKdJct508v79e22FN2sFgWu5eyqLlmmHd2W6sFmkTfve9hZ1y2wXbP3qHjzfdrp78FP0Qddj25p8ZMeiJqjtgbStaRNWFqo0jZhoP3mQUsuDD730b+bNS5fFPqwpdevQIAVuaSl7FkLBmMwUDA5cC4lKFSzWtj+WdntKd+JVJ6DAJ/aT1bf2N7Z/9ZPvqKy2pS157XvtFJVu7astfN2DTrEtlDW28WhROmXktVnbOypvobgBRla7oluedf22Uvu/qXgkfu0nbATSfaQrS90snV1cHJdpWFtqprvDTrvDZtqSwNWjq6rhn9px/z1VfwwltTYPx2Rb+3ple0gitWY1L98jVh/U+PxCq1Pcgz6PjHTShUNK9t3M68dmvtmq9riVqLwI+jftXjz8qV3mLSZSfamz/MizKsWTVqJZ0Kr6/A+2BFcXuipRFe+pKmMotWbCFKLrfSZdfXl5edl6ykzTJKbkAZ1VF9yuGC3a499+CpU6TUU3Tvo37b50SZowOkmN0sA1SlQ1iMfHUGpKtxlusCYnY2w0dtI9yRgP0XP3odTRPLs9uFrRVfVUReiVMZR6/OiWqRllqJju5AYW/DONT94a3XBkuuqcFQtQTgaX+uuvv9bpaY+dRuwcmb3608E1o6iKMZSK9WSdUjoZqLv84uSVxjw9oaWKibYaKEZtGkPJAk/5mLB1hjCUkAol/z/++KPOGlZqG/ipi/OJEM3caOC6fMeunICrWftVPVVxokJ+daVMp4Y12RWtY01kyYnPiGiurDh5pTt1z9tUN1rKdhr+SM3XBjmWMbWhkITcWOG3zYMCzqaRbwaU2nzag13zKdrp0oNhORx2Fria3Fj6MawtrfwsCXVXKj1Eshmuqp7qEMtJniGwKwKIalfkSXe1BBDVaquWgu2KAKLaFXnSXS0BRLXaqqVguyKAqHZFnnRXSwBRrbZqKdiuCCCqTvLZSqpd1dChpAsurylEdSiNlnweDAFEdS3bhMNeOLQltPpg7wH5W3bNxbayqV8CbLtf+FF8uXEP2xG4ipWCqK4Q6WU8X0Krd/P0TbaE1pYDti62dcQ1S4D1CrzeJPT10VqHVqyhPTQAV6FSrIJlZB/WelQWUO96u8bSdem2DF4/2S5FdrhCMkstiU1Xl+lfWzTV9LC3tMEVqpoMFz3V1UXHB3Xp1hrZ1WjMYltb56sX3uVfRzqe3MOOqJglcPUjQlRXd01+pbHOZL5D6rItYrSkSunaDjaHdYCrWF9bF5VNFfgOKj28Jlxsq6VQkpa2f5l8hWWxvkcagKsG4NZFZQt7P336ZLCaC+l9gm78Ylu5Sjct00zgyG3Vaip4Whtw1fDcuqhsYa9m/GyaW/scOTVNAKozsZ9MDCMX28qhjfrsUNI1PWRNLS5mA64a1Kz8raG0ORtW/oaqnJW/IVwYQyBMYOvDvzAwToBAiQCiKhHidwgECSCqIDDMIVAigKhKhPgdAkECiCoIDHMIlAggqhIhfodAkACiCgLDHAIlAoiqRIjfIRAkgKiCwDCHQIkAoioR4ncIBAkgqiAwzCFQIoCoSoT4HQJBAogqCAxzCJQIIKoSIX6HQJDAf+upgidiDgEI/EcgDTzJIkVaRgsBFimGmgWLFEO4MIZAmAD3VGFknACBfgKIihYCgYkJIKqJgeIOAmVR3b59Ow1UYZ9tq/6VHSqX4nesrFDzFQdcXWzLorKdiv1QxAf5Oj09na+2Fvbs4W0WTvdAkwNXseLKospcaHNJhbHQvpD63vhq41Xvyg7xSq8NIj30SZEXBuAqtoGYqDQU1Ob6JycnqV/JzAMuKVCalFZMFQMIrJhAQFTa+lhBMWzr4/SwAaGO4+Nj/fV9yVdMjaJBoIdArag0rtM+4DWRZi4vLyEOgS0TqBKVRnQa12kj/4OLUrHlqqXsuyJQJSoF/1P8CxvdcUAAAv0EyqLSIymJ6uCCvlDxENgVgYKoNPA7Pz/XrVT2/FfTgLvK8eTppg9eNMrlmWY/YXAVWyBLP4qItmjA0o9QrbP0I4QLYwiECZTvqcIuOQEC2yaAqLZd/5R+BgKIagaouNw2AUS17fqn9DMQQFQzQMXltgkgqm3XP6WfgQCimgEqLrdNAFFtu/4p/QwEENUMUHG5bQKIatv1T+lnIICoZoCKy20TQFTbrn9KPwMBRDUDVFxumwCi2nb9U/oZCBCfagaouNweAeJTba/OgyVmkWIIGIsUQ7gwhkCYAPdUYWScAIF+AoiKFgKBiQkgqomB4g4CtaKy0B5r2pnM6147WqcbsB1i4JKdtGP2cuvCXiuqX3/9VfE+tAGg1LWTKpwv0YuLC8VYsMAl+qCt/9ZXxgnpEZ+qDNNDM6WR3Zqf5UgNTrrS/s/Zr9q/1pKxDxJev6ud/KqMVaarUigAV6XxWs1qcMlG2+uvlUCoXBmuqp5KIyI1NQV6u3v3rmJ/pErVgPDBgweWg5cvX5ZFjAUE1k6gSlRSi5QjFEdHR/rrdx32IYsBd9DEnjx5op7WiskBgWEEyqKy7dStnSmUjkaA3iPpbmRNUxe6lXr06BERg4a1JM5yAmVRvX792u6XbIpMAtOxvhikUpTirEpRRAxCHiMJlEX14sWL7MZdSZrSbt26pdj1I3OwD6drHIui9qEiVpKH/tk/i+ebTehpAlAdl060aKU+BaSRYdM4NIsyn7Ey1uVcxdnbbM8HpDjZW0w6rfqi8boNstb1ual1tTnpREdGxJRmz3Y8ira+UYe2t62zR1T+SCC9TK67ERRL14OrGfeZifUM15Txqey2RBW2h504axlClQKuMbjK91T93tPZv7OzMxtKcUBgywTGikrs/MU5TbgTGnjLjYmyG4Eph3/7zJTxTKh2wDUG1wQ9VSh5jCGwegKIavVVTAGXJoColiZOeqsngKhWX8UUcGkCiGpp4qS3egKIavVVTAGXJoColiZOeqsngKhWX8UUcGkCiGpp4qS3egKIavVVTAGXJoColiZOeqsngKhWX8UUcGkCxKdamjjprZJAuoyQt9RXWcVjC8Vb6iGCxKcK4cIYAmEC3FOFkXECBPoJICpaCAQmJoCoJgaKOwjUikobvPheFGva6tlbgHZR9wISSqcoDHD1ICqLyuIRSUi+WZwJbE07P9+7d08b8XoBFd+k2Kq2bACu/tovT6mLoFy8efMmddT65T63s545Yl10FZdgP7cr3BVScIXI57j6t322ptbcglTf6PviRqf7Y9CTW6K8NasJXKGmm+EqDP9sjHfjxo1MuPbNOkaA2sdYY7913zGGrrv9xuAqwizfUxVdrMDAg0Hq+qQ7xlXOxExYTeAa9ZxKm87q/MvLy8yLfWO/ruC4efOml+L09FQX43V0wjNVDbhGiUonp6ET3ZeCKVrgnBUcKsjHjx9XUJBligCuMufiRIWFTkkD6uxzHKqu+8ueO2+bdPEYXJq3aEYPCt22rsAYXKFKzHAV4lO567Rfsohvh3X0tBIVxHRlhwKXHFbR5sgtuEJUM1zl51Tlzu4QLFjLEKolcI3BxexfiB7GECgTQFRlRlhAIEQAUYVwYQyBMgFEVWaEBQRCBBBVCBfGECgTQFRlRlhAIEQAUYVwYQyBMgFEVWaEBQRCBBBVCBfGECgTQFRlRlhAIEQAUYVwYQyBMgFEVWaEBQRCBBBVCBfGECgTQFRlRlhAIEQAUYVwYQyBMgHiU5UZYQGBIgHiUxURbd2ARYqhFkB8qhAujCEQJsA9VRgZJ0CgnwCiooVAYGICiGpioLiDQFlUDx8+1H2Yhfmww4LrrGYP11evXvlG6vqgf2kWPQTAVWweZVHJhTb9Oz8/X2sotIuLi3fv3tk+b/pw//79tZa02BpqDMBVpFTe9089lXl5+/bthw8frKfSfpra0vWA9lKvnyNWdAJtwH9yclJkt2IDcIUqd+CU+rNnz6QihkYh1hhvk0DV8M/QPH78WBEx1o1JURV17Tg6Olp3MacqHbhaSQZEpRHRujsr3UopTqn2VT+gYe1U8hjgB1xd0AKikgs1ON3HD6iA/T9FTeTOnTsq4PHx8f7nduc5BFdPFcREpQanKYqnT5/uvFKnzYDuFVFUPVJw9bOKiUq+zs7Onj9/Xl8B+2+p6U11vxrZ0kfVVBa4ipTColLLW00MRaOjRwX6qx44fQRcBLdZA3AVq778nKro4iAM6h+8HERx5s4kuEKEBz6nCqWBMQS2TCA8/NsyLMoOgRoCiKqGEjYQCBBAVAFYmEKghgCiqqGEDQQCBBBVABamEKghgKhqKGEDgQABRBWAhSkEagggqhpK2EAgQABRBWBhCoEaAoiqhhI2EAgQQFQBWJhCoIYAoqqhhA0EAgQQVQAWphCoIUAonRpK2ECgQKAllA7MIACBqQgw/JuKJH4g8JkAoqIpQGBiAohqYqC4g8D/A27CPAQwuZGfAAAAAElFTkSuQmCC)
We find that the equation is not balanced yet. As the number of silver atoms are unequal on the two sides.
⇒Step 6: Now, let us consider silver atom. If we multiply 2 in the product (in Ag), we will get the equal number of atoms as in reactant (in 2AgNO3)
![](data:image/png;base64,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)
⇒Step 7: Write the resulting equation:
Zn + 2AgNO3→ Zn(NO3)2 + 2Ag
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASUAAADtCAIAAAB2yfRNAAAAAXNSR0IArs4c6QAAFuFJREFUeF7tnb1u3EYXhj9/lxEYhuH4GlIEcQoXiS9AhZwqlYG4DuRGpRobrm1AlavEhS/AcpFCDlL4GpQgMATfRr43OP6OjoZLzg+53F3uw0KguPP7zLycwyFnzo1//vnnPxwQgMAsBP47Sy5kAgEI/EsAvdEPIDAfgRtmT964cWO+PMkJAntGwJ/arvS2Jw9yurPsSU2n7dJwa+YZ0WFPNmMkIgSqCaC3amREgEAzAfTWjI6IEKgmgN6qkRFhHgJ67Hn9+vU8ec2WC3q7Qv348WO1sR93795dRzOM70a///67Evnrr7/WUby2NBN0+rctnalijYc8VUmSdNDbNSDff/+9Zi/t0A8PHjxYE/flJRvRvXz5cuOS207C6K23XU5OTs7OzuLPkp+Pfj68PHv2LI6KiQkUf1IUGzMfPnxo13Wu8DGMUrMcFVjXbSizw1LW9Xv37unkyy+/1EW/IwyUYf6e9/TpU0lO+Vr5vRYmQquaHYksI2EvdjKeOxkPkIVst86+TOfkg956aX/8+DER2507d2zo+/XXX9Xd/Vf969elJZOidQv1PP/pw4cPFxcX+snDWwoe5v3790+ePFH38pQlrSRllUHBFODPP//UT2/fvtW5ZBwTOT8/n7MPZfP68ccfrRYvXrwQFqFzAu/evXPJ2Um0L7IpF0JOUlam2ZTXFcBtJ6/nsk9iiyY1/emnnxJ7MnZi9ZIYPnaaeN3lpLgxtdiNvLd1UStZy1RyUlKSVoxo/0a9efPFkOtowQFuyi6is5JbLbpFTbBYAK+v3US8UgYqSSSSKYSshvCmXAec4TQjOsa3azcyGZBudaiZj46O7Oc//vhDzRztFv3rA2CcLfDkfvvtN41FJbfJaJFaZ+o7Li8vV/6k/qSRMJqXJflOG8bR2S3D0SW5JFi++OILBdCQrsFfJ4XEaiHfv39fhoPb8NNWvCo19HYNl49Iuqrnt/hbMr7plmZdSrac7JMqKygmq+cKdQWPHs3U8oaUVWmDjHX6jcxVxMG8T2zlNZo2pMojPhotlaz4rGnmuaTM6G01JY0z6rvecb/++mtd6U7B64quv3r1qpuKbtUlU/bKxfrB+ENPR+pVGls2+XySq4aGmojl06dPivHNN9/cvHlTJyuJ2Ri48iiEbHEPDw/NOl3ZlLmCT/M7euttSDWMJtlswlAdQiPPd99956F1XROGZv+4meezi7r4888/S0s+XakTO1c6cT5D/7pdqgDD9qTlbv3PDDDro/G9xd9//73B+3e2Vx4cHEQsmkrRsOyEnz9/bilEkgb5zZs39lMcvQshRyDWWLWGa7ZepQGYL3FbLpkvcQvELSWdRKwW0Z7m7dDYor8+HZKIxyYDYnifJ7DoKsDwfImnbBnpsLJFK3TlJM34SQLlNZBIF12EE2dBulWOyfaRjNDMHPD5oRLIJmk/xtOoSiGiYz1O6Y1pz8PpsUedbM8htFU/osOebGNILAi0EEBvLdSIA4E2AuitjRuxINBCAL21UCMOBNoIoLc2bsSCQAsB9NZCjTgQaCOA3lJu9jGkfaRvi2WyZH1NzTpeNOtddvb7LFtsUvI5S7YuYwJEdM3piGF82d2cTjaicsm2l7XshOVBb9faRTLTNyV6haoPSrIN5gG0Bsdev2q5Tdvia/XUbNsPlEffT+qVblaW5TVqCJlFZ59lN6TsUXwRYHkiJpjmO5E+AbNFUs0pJEVFb9eA6BtlfbpR9bGPjYRV+ux2F336aEvjmg+loO+k4tq55qTaImbR2UfDbYk3x7JvJqsaNMlLLat7mX9o1lySzxH5nsu/zeku1rJPh5IABk5tkHyapIv+mZWFWflpVfw0SWHsWydFjOsPknQsLzviN2XJd1J9H1VVfXzUFzhy6IbpQ+eVVY0GYKruzsq+aPNqet2TlRMryxnDrFyAl8CPzONX48liuW7tqpBGdJ870zDNqtS3PPBATbuLF2MXSaD7h47J9eG2SVaRWi9M9Jb0S/U873PxPAmmRHzt5jqaYLiH9KGLd5wBmPFOYZox+9xwxeXwA0t1IxxFtKxjc3Thu94SmDFTg9m3vLgEdUSHPXllIOjLeq0W6TMYZC+pVdwy0b+np6e11oUvP7GIMrFk8CSJHB8fr1yhI1tRNqfsRguviOoEcbsUs2mnetKoqlofOtvuoXsMG59Sr9VFtCWbZGOLvoIJzrfffmu/KmI3a9mEEvZKy1/Mk+/OkzVWWhpSWIxhbujtis9wT9XTke/zo0dwnZesnUnoW2PbQuOVs162oM4WgyXH8BpzD2ySnvmoFblg3rp1q7CQEnNJSEnCGqhv5knLAm/fvt1NypjbAnk7NEHSfZwuLAZ6K2msojBdY6Yo2vVAbp/YCv+qLU371pg3FGN5UXy5re18UbuXYbIBzMjpqz68jG9XZIZnsWTYTLjvlZrTJj+SNJMFrLHZ+taYJ007sBp6fRqrnQCMq2ynLZVvnZDsZahcNO6tHKNUeJVH5sNwSVaOjbWFR29XxARUu9n0EdRKZL2ai8PRSrslWXydpKbo0YyU6rqtqGcMPU5YRD2zeb/pW2PuWdjLgNquX9tjVoYfRteN8ujRIw3vdl3mnG1WmT2SpfFJ+Ngcetbq7gRjLeimrxdA6Vh5/G1KsmReAWSLlhvAQxXhfUDb+wAxHdjyzYh33wckj3w+75y8D/DZcJ3EabfkfYCyiPNjW/g+IBYvmQP0NdcSRjI/GafjY/WTpfHJ3GB8U+KGdzJdHF+0JMyTOar47DDh+wDWd1+7Gcno1xTltm0vlb3xWwA9tKhnjHzz3pdXdn33GHT2ZYxPvRbWd7ZgI4t3DR3jW7xNjryTlbyNWVOYtQ5uKnMylpa88h6oqTj7S8XuzrZrQtSW7PguEdHxvjttBbNzktmqtqaaLZaZUsnnJtPmntWbsitHl3znsbW0zcgcuTdzRIc9OZtVstsZZe3J3a7eOkvPfkHrpEvaEOgnwPsAegcE5iOA3uZjTU4QQG/0AQjMRwC9zceanCCA3ugDEJiPAHqbjzU5QQC90QcgMB8B9DYfa3KCAHqjD0BgPgLobT7W5AQB9EYfgMB8BK6+V54vT3KCwJ4RsAVNOlgfsGct31pd1ge0kvt3HbDrDXuyGSMRIVBNAL1VIyMCBJoJoLdmdESEQDWBUXqbzVVXdbW2NcLMxMwFVMPmp1vIbxno8nozJ3rJUbt/9Zrab9o2sJrGfXlVzTHew9ZU68JkVXjtqWibmvTt41+YVDYY6LKILEBebwrU3UdxI5uKFlZpTDDVdLNe1MYUPon74cMHbcM4W0uBrqTtivRWkpDCmFdbO3wA1J3PPOLaddsE10Mmm7zrV0/BM7XonoJH0Ylu3rYL/1SjkHqnNpnSRrzdKie+haMfU/vJvQpbYdyW079Jal7NxCNpSfVXWhaRvOWl4plHEYMzgx9G0JXIZDK9qclF3PZg0y5icTdpjRhyFGQ/WQ/Qft32r37yHcLV27SttF3XDmRxe2ptQ+0pKIptCS4byZ2wKcpUN3LtOqpCVrnRMNDyBGCF153equ//Rl3pBqHNsQ1F3CC9sPrdatoNyLmZvLXra9zPeE2bwCY9DHRZyRXpTV18+Plt2DWZ+p97ObPtqb353buX+rc6nG9srBN1R78rK4qnoPNJPAMNoJHafQf/LEEP4NsDa4dm6c3ron/joOT+im1AMD9j5dVPyqOU1TqetTJNnMKVl3+SkKAbxlikt+zzW6FrspVFMfFocEhUrYuXl5cro6x7tsbU3jDE9bHuc24kNxf2U1X1Yy56SNO/cdDTbWtCPz61IgTdBHorgT7eNVlX1V3fnyUlmSSMjDE9/0ySVGEiW1X9wjKvDAa6AXpF41uWfqFrsoF09HjWddiVzXd9AcxbrzzQehYrfY6OLIDGdnnlVCLN1f/qq68UPQ740a3uyOK1RQfd2vWWdU2WbTkbyuJ0peYYsrNqsp0GPLZlMx0OIB/T0S+ZOXZzI3PlHGZVjqqd0v/hhx8Uq636ZklqYPT5GM0kyRLeoF1gBEDX1xOKxrfsfIlS1201TmdrFq621TXDpkR8YkaTeNlZNc0TeNkmf6hT+aNLMfVss5SshOpSVerywKenp5aCHEZH91EN1bc07V22pSns/il6W/EmiQW6Poysx5mkgy0/EYl5G5S8i6AjuqLxbRcrSZkhsIUE0NsWNgpFWiwB9LbYpqViW0gAvW1ho1CkxRJAb4ttWiq2hQTQ2xY2CkVaLAH0ttimpWJbSAC95RslWfmWj0CI/xMAXdIX0BvigMB8BNDbFetkpxb7etMWSuvEPpjyLxW7S6oVpnyht+2M4kf2S9H5ekRTTqArxIberoHSB42+UFrfN+q3ZKG0rexcuaTaEypZ6K3FB/oa05fDawFhYYNtbTDQFTWNNbmC2snij8Ka6it7hbQ+FDcmsH0Q9JPte2WHiycJqcXOcVmg/rVFbt0Uth97ITevHei8TSM6xrdrdyW3EuP+K8l9a8ySalvNraUGSl9HNFCL7o5bHAh0JY2D3q4o2U47dluyIWh9h4SnXDTcaQmc8rUdkHb3AF1h26G3z6BsxsI33hnAN+GSai1dk+q0a9D6Vs0W9oMxwUBXTg+9fWZly7c/ffpk/3d3UvApxPFLqpVU3CFPc5VTbeZX3vAThgRdOUz09pmVLd/WnKTN0WvnLIeoKUoNQfaT6WTkkmolaGakHcq6ZFwtb9SZQ4KuHDjru8tZ7XVI1nc3Nz/ru5vRERECowhgT47CR2QIVBFAb1W4CAyBUQTQ2yh8RIZAFQH0VoWLwBAYRQC9jcJHZAhUEUBvVbgIDIFRBNDbKHxEhkAVAfRWhYvAEBhFAL2NwkdkCFQRQG9VuAgMgVEE0NsofESGQBUB9FaFi8AQGEUAvY3CR2QIVBFAb1W4CAyBUQSu1r+NSobIEIBAPwHbAk8H603pJkUEWG9ahGlVINabNqMjIgRGEeD5bRQ+IkOgigB6q8JFYAiMIoDeRuEjMgSqCOT1dvfu3ejJxc7NYcVSD1VQnm6WWru11gt0w3jzerOdt/2QHwaleHx8vNZm20ji7iNqI7nvdKagK2y+vN6ShLTtqfy8aMdSXTfK2i3YB8CdHha0b6ndVgrZEcwJgK6wM9TpTbalXEwcHR3F1KVA66ban1iuCSXCwrwJBoF9I1ChN23lLa8xtpV3PMzC1HF4eKi/vgX/vqGkvhDIEijVmwxFbXlf4qXp8vIymysBILCfBIr0JhNRhqLMxZ1247KfDUytt4pAkd7kiVMOYsxc5IAABJoJ5PWmV23S2047TGqmQ0QITEsgozdZkmdnZ3psS155a6Jy2nJsQ2rxJZLsZ17dljcK6ApZsR6nENS+B2M9TnMPYD1OMzoiQmAUgfzz26jkiQwBCAQC6I3uAIH5CKC3+ViTEwTQG30AAvMRQG/zsSYnCKA3+gAE5iOA3uZjTU4QQG/0AQjMRwC9zceanCCA3ugDEJiPAHqbjzU5QQC90QcgMB8B9DYfa3KCAHqjD0BgPgL4f5uPNTntLQH8v+1t0zdWnPWmjeDkY/HG51FNKWBPNmMkIgSqCaC3amREgEAzAfTWjI6IEKgmgN6qkREBAs0ESvVmTnAWuQ2es9Oe7XHbv5329dPcIdoigq6QW6nefvnlF3nG0UaUEl5h0jsX7Pz8XL5HzNePTrQF5YIrO23rgK6Up3s8i04Vu+dKTl1QktPG5smv2n3ZMrMTaXI4qc3+qhIWFkDVkae7wsCLD1bOTShAF/tDRFc0vslaEEH5WLx//7685EQpy8J89OiRpf7q1atSlRMOAntJoEhvEpJEJT4HBwf66w82dpK4X1wGxmfPnmmgtvpyVBEA3RCurD1pPt/cSpRJqcNiybb0c3vmWYY9aRWR/63FW4nlFSy0J0G38lnML+bHtzdv3tizmc3dyX2HjgU7DdYciTwkS2z436oa1hQYdFlieb2dnp4m0wZK1ER4+/bti4uLbB47FEAWMmJray/QFXEbtidXmogyIzXcKaKZmm53ybbcaXtS9dr+8pdbgNOGHLYnQTdAO6L7PDneRzM+rXmKJkJ7VWXndmgY3P7+OtBv/MVGvFFN22t3N7VhvYGuUG9T+n8z810ZFw2sGwrEupI28HBr46ZYU67HiV94nZycmF3BAQEIrCSQny/JgvNvDu/cuYOb7ywuAuwzgSntyZ3giF3U1kxwa+M2sT3ZXAgiQmAPCUxgT+4hNaoMgTYC6K2NG7Eg0EIAvbVQIw4E2gigtzZuxIJACwH01kKNOBBoI4De2rgRCwItBNBbCzXiQKCNAHpr40YsCLQQQG8t1IgDgTYC6K2NG7Eg0EIAvbVQIw4E2gjg/62NG7EgUEHAF4WyPqCC2j4HZX1Ac+tPud60uRBEhMAeEuD5bQ8bnSpvjAB62xh6Mt5DAuhtDxudKm+MQKnetC+Q71OybC9w2v7ea4o/qqqOCbosrrzetHW5eVr0HfZMe4vc0vzBgwfaT9prKpdAWYIEMAKgK+kJ+fcB4qiE3r59G5NbebEkv42HGZjX1u35yZMnW75/5qYADr8PAN1Au1xDl/WPo4S6nmJ0Rdd3cbfggWLjJbBwk+BuMNAVosvYk2Y03rx5M5GvXVmYSSl3CDIm9+QxddpxEnSFPPPPb4UJLSOY+2rV7UqPqcueGZq2yUBXwjOjN22ZrFQuLy+TtOyK/bqk49atW16d4+Nj3bYXNoavr7FAV8I2P77JRU7XMbeumPepJR2q0cePH5dUo9nqArpS1Nn5EnPyFv0G74Sft77n14H5EpsEcs/JmgOItd7FyaEJyzw8PQa6wvmSjP83TyWOZuZscUePkn5j9yr5+tnROq6j2MPclKNJDnRd+BFd/v1b6UC5I+FYV9LWUHBr46ZYrMdpRkdECIwikJ8vGZU8kSEAgUAAvdEdIDAfAfQ2H2tyggB6ow9AYD4C6G0+1uQEAfRGH4DAfATQ23ysyQkC6I0+AIH5CKC3+ViTEwTQG30AAvMRQG/zsSYnCKA3+gAE5iOA3uZjTU4QQG/0AQjMRwD/b/OxJqe9JYD/t71t+saKs960ERzrTZvBERECIwnw/DYSINEhUEEAvVXAIigERhJAbyMBEh0CFQTyenv8+LGelc0hjh3moWp5Gw+/fv3anQfoRP9WgNzvoKArbP+83pSQNp88OztbvPPB8/Pz9+/f2/6BOnn48OHiq1zYS7LBQJdFZAHy+09qfLOg7969u7i4sPFNW75qH+Jd9B9QPq8tZx3yQXF0dFSIctnByrmJA+hiZ2jZf/LFixcSGCbWskVF7dZNoMietEI8ffpULmPWXaAtSV8OO3V/OTg42JLy7FAxQDfQWBV6k2W1J0OcHtvkWFgb4u+iwbxZZYJumH+F3pSQuqBmETbbouvOXT3m3r17qunh4eG681pY+qDLNmid3tQFNVPy/PnzbLo7GkAPqIitre1AV8KtTm9K8eTk5OXLlyVJ71wYzcRq9JbNzMhW23agKyRWrTf1xeV5NjVYeuGhvxrA41vvQo57Hgx0hR0g//6tMKFdCVb1HmlXKjVDOeHWDLnl/VtzZkSEAAScQLU9CTsIQKCZAHprRkdECFQTQG/VyIgAgWYC6K0ZHREhUE0AvVUjIwIEmgmgt2Z0RIRANQH0Vo2MCBBoJoDemtEREQLVBNBbNTIiQKCZAHprRkdECFQTQG/VyIgAgWYC6K0ZHREhUE0AvVUjIwIEmgngj6oZHREhUEog9UdVGo9wEIDACALYkyPgERUClQTQWyUwgkNgBAH0NgIeUSFQSQC9VQIjOARGEEBvI+ARFQKVBP4HT1UEgxdPrssAAAAASUVORK5CYII=)
We find that the equation is balanced now.
⇒Step 9: Write down the final balanced equation:
Zn + 2AgNO3→ Zn(NO3)2 + 2Ag
Question 8.Write the balanced chemical equations for the following reactions. (AS1)
Aluminum + copper chloride
Aluminum chloride+ Copper.
Answer:Al + CuCl2 → AlCl3 + Cu
Balanced equation: 2Al + 3CuCl2 → 2AlCl3 + 3Cu
Explanation:
⇒Step 1: Write the given unbalanced equation
Al + CuCl2 → AlCl3 + Cu
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
![](data:image/png;base64,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)
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, let us consider chlorine atom first. If we multiply 2 in the product (in AlCl3) and 3 in the reactant (in CuCl2) we will get the equal number of atoms in both sides.
![](data:image/png;base64,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)
⇒Step 4: Write the resulting equation:
Al + 3CuCl2 → 2AlCl3 + Cu
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,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)
We find that the equation is not balanced yet. As the number of aluminum and copper atoms are unequal on the two sides.
First balance the aluminum atom.
⇒Step 6: If we multiply 2 in the reactant (in Al), we will get the equal number of atoms as in product (in 2AlCl3)
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)
⇒Step 7: Write the resulting equation:
2Al + 3CuCl2 → 2AlCl3 + Cu
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
![](data:image/png;base64,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)
We find that the equation is not balanced yet. As the number of copper atoms are unequal on the two sides.
⇒Step 9: If we multiply 3 in the product (in Cu), we will get the equal number of atoms as in product (in 3CuCl2)
![](data:image/png;base64,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)
⇒Step 10: Write the resulting equation:
2Al + 3CuCl2 → 2AlCl3 + 3Cu
⇒Step 11: Now check whether the equation is balanced or not by comparing the atoms.
![](data:image/png;base64,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)
We find that the equation is now balanced.
⇒Step 12: Write down the final balanced equation:
2Al + 3CuCl2 → 2AlCl3 + 3Cu
Question 9.Write the balanced chemical equations for the following reactions. (AS1)
Hydrogen + Chlorine.
Hydrogen chloride
Answer:H2 + Cl2→ HCl
Balanced equation: H2 + Cl2→ 2HCl
Explanation:
⇒Step 1: Write the given unbalanced equation
H2 + Cl2→ HCl
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
![](data:image/png;base64,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)
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. First, let us consider hydrogen atom. If we multiply 2 in the product (in HCl), we will get the equal number of atoms as in reactant (H2)
![](data:image/png;base64,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)
⇒Step 4: Write the resulting equation:
H2 + O2
2HCl
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQoAAAC6CAIAAADZFJRfAAAAAXNSR0IArs4c6QAAEeFJREFUeF7tXbtuJkUTZf/HQGiFdnkGAmshIFh4AAc2EZElb4zWCSGJETGWiMiWgAfADggAEfgZAK2Q5dfY/6zOUlv03HouX0/1zJnAmm+mL9Wn6kxXt7urH7x69eodXUJACLQh8D/BIgSEQBcCD9h7PHjwQBgJASFABMylekuPTXpZoP0m2zXfjoVMZ4/hbEbO1XxLUwmbRUD02Kxq1bD5CIge8zFUCZtFQPTYrGpDNQxDnR9//DGUSDnC7Jcez549g87s+uCDD3LwGptmvln8/vvvKOTvv/8eW/Xk9Aky+Dm5qEUyzsdwshj7pQcg+/TTTzGvxQs/P/vss8k4biyjR+bq6mp1hqwF767p4UH/+uuvr6+v/ROwxfoW+3h/8803vs9JHAb/ClnYI52envI57pHep0FprBGJ8ZwdBS+WjOcfffQRbh4/foyHRuAeGRa3pMvLSzAExVI8E5KcoeS8EhZ5AE2qpDO0hluCQQwXb2BPgaLHG3D++eefhBuPHj1ix/LixQtYp73FT3sO0ydzqGZYkr26vb39888/8crSswRL89tvv11cXMBcrGQwISkZMiAZEvz111949fPPP+MerPOF/PrrryUt5osvvqCQ3333HVoNZKyBNzc3xhDe+M55UMh8DAeLWiyBuRbWki3deA0l7To/P0+cK29z0LpP743APzfrR15fmjcLs54msCiWlcL6URSY4DPyp6eHKcunnKavTGQoGIVsSpK0mgmsOaS0yUwckkJ8w6dhOK35Pbk8MrvuPeBNWVcOtT1//pxfnT/++ANq8708flr34keu9pX65Zdf8KXP+Wh594zG0XXd3d21vgIP0c94Xyun3lFpDBkS2JBJCkla/e677yIB+kP0nLjJBGQChqPaMifxrulh33sgiLGHxzHpPfCxoYnAsYELMcpn8MXCHYdDZdm9z5avRbhYKAG9H434EONm3xN2cSNf4HpT7poepjZ8xWFqZmdHR0d40pxLxRM8/+GHH5r6xpcyZ+4VtcDHWMRc4PqDJPi0g66LFDihkE8++cS3+v7+HoU8efLkvffew00rIOxhWq9MDCfIOTmL6PEaOo6AMT/DqSQoGN/1p0+fGqx4jqkkegvm89i8Ex5++eWXMH2byMIN71GOHzrjpzlpSNDvXLF22hPdFdqcn4B++fLlgf5jk2NSx8fHvtUYtaNPMwC//fZbFuKBIoY//fQTX/muLxPDHMEWS6Ohubk6/K6bX4EbjzKTcWTJC19u/LWRd2LrHJj69DZmZXZYUv/Q3EpmRSabd8la5wNyRqsorStZMmlhyZpD82aLfJldQHlMiLnNNORgmNO6OWk8MlrQvtiHpq6CMGiBDdUlcxlpPTJyrspgrlqqRED0qFJtEroMAqJHGZxVS5UIiB5Vqk1Cl0FA9CiDs2qpEgHRo0q1SegyCIgeZXBWLVUiIHpUqTYJXQYB0aMMzqqlSgT2Tg+uTueeJG7lG1Sj7fg7xGInrKcaXIHLXXg5KyAH29KTwCMzuRxA5BdcTS5nMCNqGVQHFTdKnl3TA6zAMkSs88EaxEEFWALsEOQaIWwGnBYnAZY3qMseebCgHcuiBlmU36JmykFkuGtlThW2YTi/ENr35O/CyckJd2jml7BremCPB1b7jdq1w35mFJ2a6sdadO6znXyhBCyV9RtxJxfVmnEQGWwCKb9kC/aNSkfpK2kdFIcviy0lHgZttyt2m+tPuXo0WaBKBIFpsjoVD20hLdO0Lp71q1ORhst4kdFvt0rKYV28/KphvzeV26EmL9elZXcta+1CxtoCgXuwQtNMMC5JtlZY05J9YK2S+DStu3kTbD2kflON7ZH2a64TMJOFxvbzDUY9YM1ZG7x63p52NXc2e5UnJmIrz5PnrWu8rdXJDnJaVUKPxM5gSWZD/j5JhkJsY/c0kCcg49nYg5XnLU2cvijR8IEpenbh+7YjI6v2aDexNXokWPlKiVVX5IBmV7Ff5wobibDZrat7hXcBlK0fx8/vv/9+uC/+bwrbPcfHcEjgHiSFfPXVV637B+E4wQGDE8X0yAil+rhBdPDy3eh84buQYZyU5tXvieGjQFEBJqw8iQjTJRXa/vHHH/MtMjarhoMEHrZ6uYA02ZaTbPDERrdMMfZLj37Dgmdv8akwHMR9zs6+RNlUHkM6tE6YcHcut54mV384CEtMBi57jaUcsHr48GGmDOBeTkpYMPHvmsPAFuL333+/WRQhZagKXhiLN0d6mWLslx6DSmp2/YNZmgmsN4eSxs7VdIWDmCBGdVlsJz1DxowNYJkEOpo8EbJfevRPgMANWDC8GtTDcXZSZrJ53RtxVziIxNB7IhtMpsTYqSG/gX5ypa0ZOT+G71QSwBKJ0au09gAQHvKg7+2XpLXnaWbZLz0AEMI0dYGIqAL4l4j39Vt7+SROQlIasnufCiRpagUONHxlZsR4w+ygKxyEVcFZ3bGmnGO+/cg0Szg7O0PfyOfwbRhxdPBKglQk6T3aGCc0Ix5RQeYHmgAoh/LYrHcSvAIJ4JjleoPN0fq0mZCYuYDF2OlLS5/MG/ZECqRqm9OsyXDFZhiTiV2b98SNn7FJJnaTtpSf2PVIJrNDDFCCC3aczFz5eVXfuiRIRaImP6NtTmYyT+gnxBNIk9kO7yf3TzYmU967DsUAjxaTV5WGOYNHDk1P/gdlfyiGOcjw3/k25zbYjRROMCjef5DZbe+RzKPH7P26pJrZdSTfyGYtg59YnwWJ7X81zWDBoYDNaZfvpff7b0GqjV5BMtERSqNNYeh49PzfN0f+HrdzLDKJFxoWTHpcyT/Rm1h5ZHbtXBXu1kNVpzhXXepQnKtQhiph4iKw34nduDqRZGEQED3CqEKCxENA9IinE0kUBgHRI4wqJEg8BESPeDqRRGEQED3CqEKCxENA9IinE0kUBgHRI4wqJEg8BESPeDqRRGEQED3CqEKCxENA9IinE0kUBgHRI4wqJEg8BESPeDqRRGEQeLugPYxIEkQIrIwAt4vh0n6PlTWxVvXa79GFvPZ7rGWTqrcyBDT2qExhErckAqJHSbRVV2UIzKJHsbN/KgP1X3EL48MjaSaE3CwPby3IDNODh2gl19goxQdSwByU2S4fvBWNmnP40IHamFkshEdoQIYv6QqlnlmUkDGghumBpM34f4eIXZmpvAWToV0HPWNpQVEHi7q9vUU0waX0ImQIeBY9BnXDBDwSkpd1L/gU8ThJPmfsVEuZRN7GWyvBKmV2K8Gy4AYfS0Y+n/bVhzEhzhWitTYbmBzD6c8Q5Cs7gJNVm2ODn0lp1qjkNMCcxrb20h5n1gXxeMQCoZh/qJqQWZge0BkwZVAtxNvyMYPxhcZRJnxFFSLoMn/ilYV5hrkgeDCfI1aXD0KMYMNWArIwrjNcCDu0CVmmfTgR6xIi+VDTmd8CxFqnqPjQsrH209MA7EXAYzbcx7TObGyzUfw6GEpkI0KJ+qC3kyOL+rYLmddoEGi7aQaNs+jCHjv6uP5IseQwCjufKgl32QyxzKh10G7iwqE6xttLsqBAf0Rdf9C7/naxHItezACYbFrr2Xmtr5oHBSYn6xmkBkV+YxN1eAn5ynBunq7WVKV/ImS68PHIZDlXg2OPzKOMWj/MPKUBH2N0C34CAA/v7u5asyw7MYAQ1NM6kK5+puuwFRwMwFejGutrwQADP32Xgl5owXNIkhYJmSx65Pgb848yapKweRJfjiQT0uDTC999QsbJWVZs7CiZd47MMvTIPMqoRzEYWjRPABqlyDmJebClP+669by/OVUgL/pJHJmHm8mN/fDDD5Hdd57+iMqZ4rVm3zkyy9Bj8CijQc2xo/ATWRjgDs7AwLXoOeFpsFKfAMer+mONeOyTDdlbZ7dGlY+2oPzPP/8cuaY1lm4Vuh0b+mOKAm7hofvYPSOTRY9kVNA6i4rPmJ+pxIzNWLVhqIRCbPiBCZ/BGRjMrphsMwckkNafSARDpF9BeWAio8hgiXHcM0vAWan+tJoJjWWZ/JcfywTInFY56LVnZLSg/aCmFbdwsKsAteK2v1syj0xW71FjIyWzEJiPgOgxH0OVsFkERI/NqlYNm4+A6DEfQ5WwWQREj82qVg2bj4DoMR9DlbBZBESPzapWDZuPgOgxH0OVsFkERI/NqlYNm4+A6DEfQ5WwWQREj1S1yTbazWp+fMN2iIzoMd5MlGM/CAxupu3fkxn8LfTYJWGySZgbd/HXq9527frFvFYg96/yLy8sL8feWvtpKbkJ1i7Wte4lZBbbTLvVj4WZKWwaC87RzCSmARbM42Fr9APDJCcmg+0I5y527D0ODqmQeaOg3fYe/uPBrzttIolpkB/9oCsmQ7OEdfuNURrfOTK7HntYwCgfdij5rs+JfsDAC9hZhfJxYSNBEuoqbB8iZKia/dKDEaL4KU3GBotbLXiCWjCAwX5a1Ms4XWEvIWOq2Sk9uIudQ4v+a8HoB9gHC5JguL/U/vgh2ae8FzIetZ3Sg5EW7u/viUUzRolFgZgf/QBFeZ8Ke+KnBXScYuzj8wgZ0eP1eABDcMxWMaYBArQZKJi8wgeer2jWM6MfoED6VLxQdU6vNd6wl8khZDyOCsWwjFVVV4pCMXSpTKEYqjNmCbwOAjsde6wDtmqtDQHRozaNSd6CCIgeBcFWVbUhIHrUpjHJWxAB0aMg2KqqNgREj9o0JnkLIiB6FARbVdWGgOhRm8Ykb0EERI+CYKuq2hAQPWrTmOQtiIDoURBsVVUbAqJHbRqTvAURED0Kgq2qakNA9KhNY5K3IAKiR0GwVVVtCIgetWlM8hZE4O1uwYKVqiohEBoBO9Jam2lD6+lwwmkzbRe22kx7OKtTyZtCQGOPTalTjVkWAdFjWTxV2qYQED02pU41ZlkEhumBUGiM4G8Xwv5h+IJof8uKUrg0nnVkF34WFiBsdULGVDNMj7BanCkYzuWwUyxwc3p6aoFDZ5Zce3YhI3q8jj+N8J4EAjc4YCD+qTRliCdkRI8ylqZa6kYgy7m6vr72bjrPGdvShQM3cMTH8fHxlhq1SFt2jkwWPXBuiz/vKzmfchE1rFgIhhwXFxcI2B75XIFV8BEyWfRYRTdlKoUFoDMEN05OTsrUWEstQgaa2jU9MIMpbrTSVcgQlv3SA//PwWQuhhzqNxKGCBnNXL1zc3MDFHhgrF21eD4HlVPIGLxa0H5QS4tbuBa0d+lGC9rjWq0kC4XAfsceodQgYWIiIHrE1IukCoGA6BFCDRIiJgKiR0y9SKoQCIgeIdQgIWIiIHrE1IukCoGA6BFCDRIiJgKiR0y9SKoQCIgeIdQgIWIiIHrE1IukCoGA6BFCDRIiJgKiR0y9SKoQCIgeIdQgIWIiIHrE1IukCoGA6BFCDRIiJgKiR0y9SKoQCIgeIdQgIWIioMPTYupFUq2JgA5PWxP9CHVrr3mXFrTXPIJ9SoYKENDYowIlScS1EBA91kJe9VaAwFx6wFHTuUoV6FkiTkIglx4ILOmjCeLnpOoCZdIRYV3KEDKGTBY9QAwElvRnGOBgwdqPGtMRYV30EDJvkaHR47e3fn9/fn6OQLRdb5ER0f+73q7+vKddiWxo4+Xl5eoCFxNAyPSYtL0a7j2urq7Ozs4CeUUSRQiUQmCAHjyd+ejoqJQ869Sz8yPCekDfOTLDvcc6BluwVh0R1gW2kBmgB4/bu7u7K2iuRavSEWE93NDRWW9G5D0DNZy72Rya4/RNXBzT1zs0h+TB5T/cSL1/aC5k3kxZDc5c4XgxQOkZghkePKmdHpiRQyvQusOZYOSS++cqhUwuPZgOfYjvhc2qgn99e4wAhG/6FZENelnZhEzOxK4OTys61IlTmRa0d+lCC9rjWKkkCY2AJnZDq0fCrYuA6LEu/qo9NAKiR2j1SLh1ERA91sVftYdGQPQIrR4Jty4Cose6+Kv20AiIHqHVI+HWRUD0WBd/1R4aAdEjtHok3LoIiB7r4q/aQyMgeoRWj4RbFwHRY138VXtoBESP0OqRcOsiIHqsi79qD42A6BFaPRJuXQREj3XxV+2hEdDpUKHVI+FWQSA9HWoVIVSpEAiOgJyr4AqSeGsiIHqsib7qDo6A6BFcQRJvTQT+DxnV7Mn3iCzYAAAAAElFTkSuQmCC)
We find that the equation is now balanced yet.
⇒Step 6: Write down the final balanced equation:
2H2 + Cl2
2HCl
Question 10.Write the balanced chemical equations for the following reactions. (AS1)
Ammonium nitrate
Nitrous Oxide + water.
Answer:NH4NO3 → N2O + H2O
Balanced equation: NH4NO3 → N2O + 2H2O
Explanation:
⇒Step 1: Write the given unbalanced equation
NH4NO3 → N2O + H2O
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
![](data:image/png;base64,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)
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, let us consider hydrogen atom first. If we multiply 2 in the product (in H2O), we will get the equal number of atoms as in the reactant (in NH4NO3)
![](data:image/png;base64,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)
⇒Step 4: Write the resulting equation:
NH4NO3 → N2O + 2H2O
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,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)
We find that the equation is now balanced yet.
⇒Step 6: Write down the final balanced equation:
NH4NO3 → N2O + 2H2O
Question 11.Write the balanced chemical equation for the following and identity the type of reaction in each case. (AS1)
Calcium hydroxide(aq) + Nitric acid(aq)
Water(1)+ Calcium nitrate(aq)
Answer:Ca(OH)2 + HNO3→ H2O + Ca(NO3)2
Balanced equation: Ca(OH)2 + 2HNO3→ 2H2O + Ca(NO3)2
Type of reaction: Double displacement reaction
Question 12.Write the balanced chemical equation for the following and identity the type of reaction in each case. (AS1)
Magnesium(s)+ Iodine(g)→ Magnesium iodide(g)
Answer:Mg + I2→ MgI2
Balanced equation: Mg + I2→ MgI2
Type of reaction: Decomposition reaction
Question 13.Write the balanced chemical equation for the following and identity the type of reaction in each case. (AS1)
Magnesium(s)+ Hydrochloric acid(aq)→ Magnesium chloride(aq)+ Hydrogen(g)
Answer:Mg + HCl → MgCl2 + H2
Balanced equation: Mg + 2HCl → MgCl2 + H2
Type of reaction: Displacement reaction
Question 14.Write the balanced chemical equation for the following and identity the type of reaction in each case. (AS1)
Zinc(s) + Calcium chloride(aq)→ Zinc chloride(aq) + calcium(s)
Answer:Zn + CaCl2→ ZnCl2 + Ca
Balanced equation: Zn + CaCl2→ ZnCl2 + Ca
Type of reaction: Displacement reaction
Question 15.Write an equation for decomposition reaction where energy is supplied in the form of teat/ light/ electricity. (AS1)
Answer:On heating calcium carbonate, it decomposes to calcium oxide and carbon dioxide. The reaction is:
CaCO3→ CaO + CO2
The above reaction is an example of thermal decomposition reaction in which decomposition take places in the presence of heat.
Note: Decomposition reaction is a reaction in which only one reactant decomposes into two or more products.
Question 16.What do you mean by precipitation reaction? (AS1)
Answer:Precipitation reaction – When two reactants exchange their constituents chemically and form products in which one of them product is insoluble in water, the reaction takes place is called precipitation reaction.
For example: when aqueous lead nitrate and potassium iodide are mixed together, they form lead iodide which is insoluble in water. Lead iodide is called precipitate. The reaction is:
Pb(NO3)2 + KI → PbI2 + 2KNO3
precipitate
Question 17.How chemical displacement reactions differ from chemical decomposition reaction? Explain with an example for each. (AS1)
Answer:Difference between displacement and double displacement reaction:
![](data:image/png;base64,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)
Note:
Displacement reaction –
![](data:image/jpeg;base64,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)
Decomposition reaction –
![](data:image/jpeg;base64,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)
Question 18.Name the reactions taking place in the presence of sunlight? (AS1)
Answer:The decomposition reaction which occurs in the presence of sunlight is called photochemical reaction.
For example: 2AgBr → 2Ag + Br2
⇒In the above reaction, silver bromide (AgBr) decomposes to silver and bromine in sunlight.
⇒Light colour of AgBr changes to gray due to sunlight.
Question 19.Why does respiration considered as an exothermic reaction? Explain. (AS1)
Answer:Exothermic reaction: A reaction in which heat is released when reactants changes into products.
Respiration is considered as an exothermic reaction because:
⇒In respiration, a large amount of heat energy is released when oxidation of glucose takes place.
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)
Question 20.What is the difference between displacement and double displacement reaction? Write equations for these reactions? (AS1)
Answer:Difference between displacement and double displacement reaction:
![](data:image/png;base64,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)
Note: Double displacement reaction –
![](data:image/png;base64,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)
Question 21.MnO2 + 4HCl
MnCl2 + 2H2O + Cl2
In the above equation, name the compound which is oxidized and which is reduced? (A S1)
Answer:In the given reaction, MnO2 + 4HCl
MnCl2 + 2H2O + Cl2
HCl is oxidized to Cl2 and MnO2 is reduced to MnCl2
Explanation: As we know that oxidation is reaction that involves the removal of hydrogen and reduction is a reaction that involves the removal of oxygen.
Thus, HCl is oxidized and MnO2 is reduced.
Question 22.Give two examples for oxidation-reduction reaction. (AS1)
Answer:Oxidation – reduction reaction: When oxidation and reduction takes place at the same time, then the reaction is called oxidation-reduction reaction.
Oxidation: losing of electrons Reduction: gaining of electrons
For example:
CuO + H2→ Cu + H2O
⇒In the reaction, CuO loses oxygen atom which means that reduction of CuO (copper oxide) takes place.
⇒H2 (hydrogen) takes up oxygen atom.
⇒As a result, formation of water takes place. This means hydrogen undergoes oxidation.
Another example:
![](data:image/jpeg;base64,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Question 23.In the refining of silver the recovery of silver from silver nitrate solution involved displacement by copper metal. Write the reaction involved. (AS1)
Answer:The reaction involved is:
2AgNO3 + Cu → Cu(NO3)2 + 2Ag
In the above reaction, when copper is mixed with silver nitrate, copper displaces the silver from silver nitrate and form its own ions as Cu(NO3)2
Question 24.What do you mean by corrosion? How can you prevent it? (AS1)
Answer:Corrosion – When some metals are exposed to moisture, air, acids etc. they tarnish due to the formation of metals oxide on their surface. This process is called corrosion.
Corrosion can be prevented by:
⇒Shielding the surface, the metal surface from oxygen and moisture.
⇒By painting, oiling, greasing, galvanizing, chrome plating or making alloys.
⇒Galvanizing is a method of protecting iron from rusting by coating them a thin layer of zinc.
Question 25.Explain rancidity. (AS1)
Answer:When we use old, left over cooking oil for making foodstuff, it is found to have foul odour called rancidity.
⇒Rancidity is an oxidation reaction.
⇒If food is cooked in such oil, its taste also changes.
⇒When oils or fats are left aside for a long time, they undergo air oxidation and become rancid.
⇒Rancidity in the food stuff cooked in oil or ghee is prevented by using antioxidants.
Question 26.Balance the following chemical equations including the physical states. (AS1)
C6H12O6
C2H5OH+CO2
Answer:Balanced equation: C6H12O6(s)
2C2H5OH(s) +2CO2(g)
Explanation:
⇒Step 1: Write the given unbalanced equation
C6H12O6
C2H5OH+CO2
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
![](data:image/png;base64,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)
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, first let us consider hydrogen atom. If we multiply 2 in the product (in C2H5OH), we will get the equal number of atoms as in reactant (in C6H12O6)
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAS4AAACcCAIAAABOV9HeAAAAAXNSR0IArs4c6QAAFX1JREFUeF7tXb+OFbcXDr/HWCG0IjwDRZRQbLHJA1AAFVWkpEZJQ7lN0NZBSkWVpOABgGILQBQ8A4nQKtrX4PeRLzo68sx47LF9r+fON8Xq7r328fFnnz/2+Bxf+/Tp0xd6hIAQ2DcC/9s3A2pfCAiBzwhIFDUPhEAXCFyDg3rt2rUueBETQmB7CNgK8T9R3NSKEapnU/1tNL0FYzmwHkM5qOV4ioIQqICARLECiCIhBMoRkCiWYygKQqACAt2J4pMnT+BA4/nuu+8q9G/zJH788UeA+fbt27UjgV78+eef7XoB4mgC069dEzOUuYGBv6PPDz/8gF+//fZb+/Wvv/7CN/g7VaXk+6bEjbFIf1GGXbbnyy+/LOnRVF3Q/+OPP0oov3nzZnYggjK//PJLvO9Z/MxOG8MQkGZRHi1cglhKXV+GuOFvOdtxCh7DeasIOXz58uVu1Or79+8x9W/evLk3zfRvw1714N/12uezszOIn+H5008/7Wzr2GP49OlTGOf9jmm8dRhDMHzv3j0W+/rrrwEU/u6U51mrCJWGx4xDYLj4L58s5YeeW0VqDqoie9rppLhlQC/8NILtCsp7zs07oMGxJ7B4/idUAZj+G/SdrdgDasSE8HpkSNnDjgKeYVPDQ7Pp+4ImwIZvN9cCRGAMMDRrbNbGT5jIFPJQowr7HvTLIPJejyE5ivawp0Y8gN2a80NQcWZ6DOetIkr/+uuv6NLQU//77785nOzAq1evEpUf7QxrYZx4xgBKyM+VXeskLwru8+Xlpf8FnMPIkHNw64XKcMCH+/fvAxxUxF/0zkQLP8Hyf/jwwY896VsZjPTPP//s3ZBvvvnGWiRl8OBn5IsXL4bsv3v3DlM54mJgTF+/fk3KKLkz4//w4UM2inkVmUKcS6MCNjFWGWh7CoTaTOIoceMZw4ThmGKg6Ht0Na7eaOuoRE0f0xrgS6+POTlmletwQWjyPDRBs9QWFIgzGWj0QEiCpaPXRJ4Tk7QAIj+xImtFkKVkjqp8auXZtSI6YuJtkuw1oO8L1UoWmIlWkV0gJ0Oep6bQcJKkWMVlaKPvgVvhYR81wrX2SrKtIipgmTE0jBcXF17pHh0doeTsqhJmAcV8xVu3bkE9F2mUqpWxNuYuLh6MBPpO8rAzAMF+wgf8a2aTe5V8jJ0AogibtnVMspGS//zzT0p3aZbTn3ij6XRY0jCkWjEMAzpTU2g4SVIYSEfbUwscn5SGrq6uUopllUlyUEmRflcW9ZUWNh0J/rHz4XsxNB2cZNAm8M+zvClPFs4hnFKrHiwm1wijtzNTcrjGfrXjOUMU4Uxjipyfnxs3JycnXvVSVcyu8W7fvo1iviLWTnfu3GnXycWUYSig3W0B/NVXX+GbobXBN/j+2bNnw4Zg/FOsE1oJdm4W82wV974RndKFqSl0/fr1YJIYNTpfo08i2kHdGzdupLDaukyGKNJEYGPaeLp79y7mkG3nYGlrL+X4wnTUWQVeUJk2v+GYYR7HF82tUYgMLRxUdJlvfqFloIxOT0+tPL5HTznpzW/0r4kfPXrkIUJhwgU63ifHv+YmoUCKr8gZSUdu9Dk+PobDti/oEtudmkKE2vS+h5RoP3/+nE34ncJEtAPeIPYYo0SG2xXLE0UIjN9fBiiYNPBauUDCHMWeWAqv3PFjLTpmKbX2Uob7umCSG4ww4PBFbU2I76lEILGGg+czgAhl6BTAhELCbWEJ5xak+C9ENMVBBWWswdjo6OYnbDhmWIpN3guwbDQyhQC1h8gzyU1mwgUDYD8loh30l35c06M8KQgrSCoFpbWWgYjCA2y0VIMY9KxDs8YMVhcexOg7oSw6uYU9hhLFXPTWVB4LBLwEg+fSYt14SKJIHw3uz44XSh7DPAd1TdNQvP67uOVJqdk3TEKLLwj2eBxcVlGTcCECB2YVF6JQVk1WsQw/1RYCDRCQg9oAVJEUAvkISBTzMVMNIdAAgcMRRexM2Ou+BkD1RRJvKdDZzt8Z9gWZ44bhMjuLREnFIR6ZMXVUfzchFFmBAlNBEkMigGaWchDLHwnFtCgKo2lRLLOt+AJBbN5s3SCCZLZ89QKzMLbGMKDvoyVG5ycY9tEwwb/V8Ukh6DE8EKvIU6A8yFL+QGX6s93AFPSbvg9AizhcYoOHSTZ1bNB6h4NNO8uusADS1hjizBPO4gTqL+vEDMTy8ePHC7rWqkrcKgaKx0fKGUNmMYaB+SBO/eTPOkNmfMy7oRkcvJyKlfakTMl5dIIgvVyr6FMWpCi2cqs42mIKG/s1jBGrmMK8xzYXw9EkPf7LFKvImV+YYShlhkTK5FlFEwmLXw7C7XnudDQw3yTER4vzgCX58+fCvYcJgBAcOFQ/UHt4D0tXhMdfqQh9rGfhOS/o2u+//76V5hujCws8bPHBgwejUSCeAMr0cI552KfWGOKQWmAkwANOluNvlvMCIh0FyqavFf10D7ROemB+sI6ysOshhVFdAtH1Ri+onph0JKLOh1HzARuW48S06ejRbR/WCJo+eM98B/MmRnVzwAlbGeawoRoq1M3Lqk/BGMfQJ4kxzuMYeqkj7EMryi4YklMRZ4ENHMbvL4Nica08q8jNOjyRcIGSwHwmesEhSdDHg4YiCXJgBHx0GT7v0ixgxcgjnYDeH1YMXGLvfqMvAW44n82Rg+lI3ALFEMBsosroeeUWEeXtnAKEkhFAoORjXyMYghlTsllnRAMJGe0Up18Pz8y2DQTDBDcliK6kS9y3gOJnaMxeTgMGkYdBdxAjBw2ddbQa3nuQyc78Z4goSflgRWuRAoagRIgr1E2h110yLrl14xhCllgAahQRlYnEoQG9jsaezcePH4O61GuMOV7jExNFut0pIYgVA/Oh+CGQmPGjYa8QVJ+JBJ+DdwDlYwCCw401QIEHw28RdFmbdUOuoGhsfYg4z99++y0o8/vvv1NWKZN0TEZfhUWi2svRWEYhgqERxDo/Ub9gBtK+YVHNOQnPwoewkyaDiWeTSAQ9glQv62P1WjFR5Bib/+PdCeoeWyKXB+aDlPdLmV9w2FvEiSJm1PIa4rOPHK2CDjNN+hGC2Fi+PS42uGO0uDkafJuIwxYBBaaaZejwuXa8CiD+WVZ6Mc9ZFeMYUrNwaZf1QGcxVQKg41rGqgNSTIbcpCTYs+kHvZgogkv0jb4BHu9OMPrGuw2FgfkgaAYHbaHpUWsM94ZpArl2bRFgxjSnQag+ZA8cIgGPbbilBNqPzjNqnMAgoEXMMzstxDdmVPD469fD3gGD5azuFGTJxlThCIY86ZIlh6ajAYu9OsZyhhl0+UAOF6RlAcGOkiql76Au3ibqrSIm0GKWbOon7tb63T/MlWC9nfhSy5R9cOgHHUlkY3F/IxWXwegB8fvMkYZM682+Mc7q5oLUr1n0Uwp7DBWvWMUM7IEIbAUszO5zQFhXc43bHjCKNgn+W3hVWd30GEoUs6DrpTD2b+C1NsqUkdjJ9YoibweAg7NHRUaQJYp5a5XEqbm1YusVxX5GymN4IMfB+wFXnAiBZQhIFJfhplpCoDICEsXKgIqcEFiGwIwoYnsg8crEqebLKSzrmGoJgXUhIKu4rvEStweLgETxYIdWHVsXAkmiaJd42nFkfBOco/WOqL+10x/aQhX8ZFFXRMr+9UcK8T1PSPFBRd8cr6niYwEcdneV/ZQYgrSuARO3B4tA/OAbz3n5vBX+Ymr73l+SHEQVg4Id1+IJJn9WC7/aWWefECEIP/UBxwF9Y4/fG7VITgcUSzmUpDJxBARj+QzxGH6elBFMvSAxdslnsvHz3j4HmdcCUfTHCCOx/74hhpnaeUV88MJsgfyBiFI7jIKlOVQ+hzZ4dLkKaAERPxWTHFTvEpjXh6A+u74PJ9wZrMTMa4nhm5HYf0SmjcaVkr4Fi/BIfiQQWz7qwbpzB9exbFE0BOxeWKzWYKmyMh0UwhiEI/STE6GwX6q+ZQSWiyJQQxw67CEi0C0gPZ5MIQA6Evs/mjEB1ZkCZzQZ3JZHUX0/AASKRJHp7uAx8gMfLPMsIQXCzCNpoCKx/3B3fRYmeKFGH2KPfy2BAFzQ7jKuH8C8UBd2jkCRKFKW8PisBIi+txD4s7OzeJj5VOw/3F1u1fDNhM+hhvh3n1sAZarn1Nj5KKhBIfBFabwi5AQrt9zcPrnA170qXdE9ufiPlheM5TBWC5LCW3UYpRZyGLidLdJJleMoCkKgIgJFDiqynrXLaY9Fpp2b2Xvig4qIi5QQGPcy8M5xa57G1vrbaOoLxnJgqzmo5ayIghAQAkSgyEEViEJACNRCQKJYC0nREQJFCEgUi+BTZSFQCwGJYi0kRUcIFCEgUSyCT5WFQC0EJIq1kBQdIVCEgESxCD5VFgK1EJAo1kJSdIRAEQISxSL4VFkI1EJAolgLSdERAkUISBSL4FNlIVALgf/iFWuREx0hIASyELC70EtDh7Na7aSwQgqqDIRgLIdRkRnlGIqCEKiMgNaKlQEVOSGwDAGJ4jLcVEsIVEagI1Hk/TPsH/JKBdfjVO63yAmBzhCIiaK/y8mEZIp/FoY4oQA/W6pSfINUpavLVmrdsS77G7KCDnY2rF2w4+Hyk6EL5vpjIiaKyG6KnVa7fybOPAtPpetHvlOmPO3/MQU0ZPXi4gL5l3kDCXOx6k6OqQGF5kXaeLutpUVawP7nUhaH2Q5qcEeivx7czAgvb+MlM/QzUczfzWip3GZtC71WP+Nb+67UKfa2x6MJbWLJl6l0eAOPngABjBES9ukuk6yJkS2KoI6spEjFj8kKE4F0+nRK/eNvRxwdD7t/Bmm/IbERjjHjIdjn5+dWBq0j6XhWJ1V4xwjAHvqE7jtufaXNLRFFoEx/g4n6Ly8vszqPTP7mrvCyjfhCgpfksAmK/S5vrZrqGt2BHjjJAn83haGLIY3m+2gHLgX2JaIY0P348WNKS76MXfpNVzb+4JIME8Jnz57hepy5Gs1/h0aAduBtqnpGEYACtYVicH+7EBtFoIIo5iLLzViOE13Z2Ye3U/FeqkePHs2Wb1oAcoi06Du4KaRpL1oTv3HjhjWBscNAa4srjvmuRZG+KHzUrKnw4MEDjCVujApurcoiUqUwNiQkh7NILli2zNI8+AJNRJHbjKMXkh4dHeGnq6srIuv3YyJY84ZjSuMehwR+NTaNYMy1NR8fBQwTgDIz2IMO3eO0SWx6/hU/fEKsi2Zf8Qft4bUbBsNeZtivkFJ/O+Lx8XEio7wnZwfbJP69Igygf9HPa1v9mxhtSIwOH4YJo2zXY56enq7lrXLibGxRbDVBUrBIJycn3MIpfBTdUwggqwvGchg9husQRVgqOqj+euPFQGgOLYbOVxSM5TCuTxR5UqeWk6M5VD6HZBWrY7gOq1il20ZEolgFT8FYDqOi+MsxFAUhUBmBJi8zKvMockJgAwhIFDcwyOriGhCQKK5hlMTjBhCQKG5gkNXFNSAgUVzDKInHDSAgUdzAIKuLa0BAoriGURKPG0BAoriBQVYX14CARHENoyQeN4CARHEDg6wurgEBieIaRkk8bgAB3a+4gUFWFztGQPcrfup4dNbBmiIzysdJkRnlGIqCEKiMgNaKlQEVOSGwDAGJ4jLcVEsIVEZAolgZUJETAssQiImizzLoP/vbo5a1uopaul+xcJha3K8Y3PnZYiqOXlWGLJvNrwDhXqpdbzD6ATktZ8vEKXT1a7wv/u4AdNxzjqTX/n5F0LF/u+rgbpiJwwiskKSvOicYEdyeZGTBg/+3sDm7jiXgHKOM7hhxfPb/ljTqMfwshLNiNiWKpjVrcVbSq/S6s/21+xUDUQyaAJ14gXSW1lgyAiNvdEvpFBWfh3H4TYQOhKf63APzcSVS0TJ5lJavFWGvTSGB4uru9y70vlQ9gkD6/YpIbAvZQxZ2uzoeYoC5voM08N2N4DKryDTspq6oydbirSUq7LjRozOTovgPtUyk+/jJX9c366ly/tCWpjsavFRvqnzkyr34iMxaRTSK0a8yrBWs4uvXr/11EUzavZ3bsHW/4qxJybpfkbYRl6xk2UPcVw2RmLKfuGJoSlpmmY8UgPcHzZJ7FVpKi8sd1BTqB1lG9yumDGvW/Yq8iAHmyDzV2SawPoIcthCJuBziQvvRO+1nGZ4tsFAU79y54xni9V23b9+ebW/tBXS/YsoIZt2vSDmEPcTdRH7dONUQ32fMyiFu8px6G5fShWEZuIHt5PBzc8vWiqxl2zYVt3eruOBxIolrvOE6BN1MrLuDXuy9iQgU3GO0vQNI2tQ+59QOKlZ6ox0k5fT15AKUhmtFMllrfehZ8hguF0VKI5/qG8oLEEyvEhen4Z3kNvBDTTm7IZHO1epKxmGkzPCpOInt1Z8fiym5zYU0IG6D6/ti7VZ5n+kx1PU1Q/nSN0kIKEgqCaZoIQVJlWMoCkKgMgILt20qcyFyQmDzCEgUNz8FBEAfCEgU+xgHcbF5BCSKm58CAqAPBCSKfYyDuNg8AjOiiBN3udGZKK8ojc3PKwGQjYCsYjZkqiAEWiAgUWyBqmgKgWwEkkQRDidP1nrP02f7wE+jLcNZ9UdycUKXxRDcgO/9gV0eKOfjv/ehWM2Ti2SjpwpCoBoC86L49OnTx48f8zjfy5cvEZpgjdsZP5xBnVof2vlAnNlDgJln/OzsjBRw9u/09NSkFMWsFr6nlEIO7SwovtRytNoUEKFOEIhHZkDG/FneqQBnn+1jKt0Ij1lTxoLsIAy4pliixeFBW3zj2ShMGmBt5R4XVvmpqAIhswwBPxXnraJXGYgH9YEL5jEi4nNKs5hz6zMsjBam9YPh9VGnLHlxcQHjbM2R1NXVVSfqTGwIgXIE8kTR2uNyzszXaBQJvUqT+2HwURb3w0AbZEzIoqDCQqBnBPJE8fLykuGz7969g2lC2HWkb9ykyU15ALJoJSB7cnLy6tWrnnEUb0KgEIEMUYQDiURADx8+RJOBp4p9nSEfR0dH3o08Pz9P4RV7OWjFNlSxB4vPd+/ehVH1hw3g9/pN1xTKKiMEekZgXhRhjrhI8wkqkWYLHqMt3pDea9hJpPGC44rtUBY7Pj5OAQKUmdmRtdA66ODBstgvF0GKaeb0CIHDQEBR/IcxjnvohaL4y0FXFH85hqIgBCojMO+gVm5Q5ISAEBhDQKKoeSEEukBAotjFMIgJISBR1BwQAl0gIFHsYhjEhBCQKGoOCIEuEJAodjEMYkIISBQ1B4RAFwhIFLsYBjEhBCSKmgNCoAsEJIpdDIOYEAISRc0BIdAFAhLFLoZBTAiB/4KkBIQQEAJ7QcBu7/4sinvhQI0KASHgEZCDqvkgBLpAQKLYxTCICSHwf2dEAwkiekTeAAAAAElFTkSuQmCC)
⇒Step 4: Write the resulting equation:
C6H12O6
2C2H5OH+CO2
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,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)
We find that the equation is not balanced yet. As the number of carbon and oxygen atoms are unequal on the two sides.
First balance the carbon atom.
⇒Step 6: If we multiply 2 in the product (in CO2), we will get the equal number of atoms as in reactant (in C6H12O6)
![](data:image/png;base64,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)
⇒Step 7: Write the resulting equation:
C6H12O6
2C2H5OH+2CO2
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
![](data:image/png;base64,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)
We find that the equation is balanced now.
⇒Step 9: Write down the final balanced equation:
C6H12O6
2C2H5OH+2CO2
Question 27.Balance the following chemical equations including the physical states. (AS1)
Fe + O2
Fe2O2
Answer:Fe + O2
Fe2O2
Balanced equation: 2Fe(s) + O2(g)
Fe2O2(s)
Explanation:
⇒Step 1: Write the given unbalanced equation
Fe + O2
Fe2O2
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
![](data:image/png;base64,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)
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, let us consider Fe atom. If we multiply 2 in the reactant (in Fe), we will get the equal number of atoms as in product (in Fe2O2)
![](data:image/png;base64,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)
⇒Step 4: Write the resulting equation:
2Fe + O2
Fe2O2
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,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)
We find that the equation is balanced now.
⇒Step 6: Write down the final balanced equation:
2Fe + O2
Fe2O2
Question 28.Balance the following chemical equations including the physical states. (AS1)
NH3 +Cl2
N2 +NH4Cl
Answer:NH3 +Cl2
N2 +NH4Cl
Balanced equation: 8NH3(g) + 3Cl2(g)
N2(g) + 6NH4Cl(s)
Explanation:
⇒Step 1: Write the given unbalanced equation
NH3 +Cl2
N2 +NH4Cl
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
![](data:image/png;base64,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)
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, first let us consider hydrogen atom. If we multiply 4 in the reactant (in NH3) and 3 in product (in NH4Cl), we will get the equal number of atoms as in both the sides.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQkAAAC4CAIAAAB/645XAAAAAXNSR0IArs4c6QAAFQJJREFUeF7tXb2OFUcTNd9jrCyEgGdwYIGDDRYegAAcEVmCGEFCSALaGCRHRAuBHwAICAzagGcAC62sfQ1/RzpWubZnpqdnpvv29J0zweru3J7qqlN1uqvn9s+lf/755wddQkAIdBD4nzARAkKgFwFxQ4EhBPoRuORzqkuXLgknIbBlBC7QIeDGpoYfaAs2Ze9Q0AsHIhPgoJxqy62kbI8hIG4oPoRAPwLihiJDCLTGjRcvXiD/w3X79m15b88QgFvfvn27cqNS+42HDx8GYfrXX3/hDv6WsBBinzx58u3bN4yV3717V6KKUZk02a7r16+PPjKjwPIo+fz5czlHwKIAB/w7w8yMjyxHLFGZVG5A3K1bt96/fw9PJIpeUuzLly/Xrl27evXqEiHLn4XJICcvSNtsD+ZxePXqVXV6LPdsioQJ3ECkPnjw4P79+71y2Y3wmoQdAs4epGTQ7969e+g0eH83bBwF69mzZ2gafDGvufWflgpS+SBz8B0RHmFfBGN5H59R3peBNNZIeNlFeMm4f/PmTRRAU4L7O2Dv8+fPQQ+6yatEp0fCoOtoE2LomZmG8yhio46bXWACN1DHy5cvEbLdTBEmwTdv3rxhE/vhw4dEetCXfAqgMz5u3LgBUXYf/842L+ODZ2dnATHQWFBzaAvz7VvDAR8Q93Q8vQ4b7RH0jV+/fsVXVp4SrMynT5+QWPqmATSwxykZOqAYnqqVf6KtpEqIjUgYMB58JzzqmnTERkXNLGDqMm3w//rP6DFwMYIRB/gAZ5hLcNN3u/TWkCi77yXwphHMc2NUzuwCcSVhb5BT+aglCHb5piGAlKEfQOSjxLjRNQRiWSmxArD+Qf7ruTEPinQcqAZV6tY7FAZdR1uLEAjxZs5DbB4CfCrAYVq/gYcfP37c7To+fvzoxwYHBwcoOZoLoeFEMf8gcow///xzJssLPIYkyvp0eBG2s5LT01NL+VgA/1rH4gevplQAUURZn5UxVoauv//+u4DRPSINB3LVcAiKDoVB19EpaqcjliJtRpnJ3CDj0aHPqKy5R6zfgOYYb3j9g34DrQ4jBvRGSulb90lWI8lEHuW7o0mPFyrs+88hYhSquqLYOdy4e/cuIuP4+Nj0Pjw89C9zz8/P8dXoOOGnn35CMf8g8u9ffvmlIhxDVaP9Rttpg6iff/4Zd7rvr3EH91+/ft2Vg+4x5X03amE+2eI1FAY//vhj4GizjilG75WIWDmg5nCDjShfVvC6c+cOnGpjdIzPkKzzK7546c2vYDwaJAs45BIILBCvnLWzJXPIC5P54gi0R+twdHRkAnEfljI/tFTH3jLh5qNHjzxEKEy4IMenkfjXcjMUiOdUrJ3hxbyl7jUUBoTLGlMPCxH7448/qLl/hZOIWEGTg4Hj0FDGxuJWAGENtfh6xAaLVJSjdl5sBf0gMqiCcngFTy0ZV6U862vslg/G4maLJRhecxPFwSUvpOb4a0PtINAJnS/fhTE+FjfJrAiXT35SEOgdgwYPdnFggd53AN5GHwYoPwSLRyCIlhTE0s0cLRnEQ7h+w9tQkJHrEI0ObVP2DqEuHIhMgMPMnGodsS0thEBBBMSNguBKdNMIiBtNu0/KF0RA3CgIrkQ3jYC40bT7pHxBBMSNguBKdNMI7CE3/ETu5b7h5KjRuWHLK0qXAH0KLbSK6LBCHOKI2QIBxkPixPALMv0PIvhi9PeRoMBuJsxO0mpoSmxXyKi9wc9b/IltkjIozCkC/lc5Py+1O8EWj6Bw8MNZUKn9JjhVmd7yo0atFgdi5QPa5krjZvCra+QH6N7fQPet3+CMJs7UWn5hagywtpnCmGY377fC7EsmMWULUxKXG5goYZ04cIFHQOzff/+9O28NHoQfg9mio7anciNYNMwcgwv08IHztK3b6l3hxYlVfl0bbPDzsU1Xv3Ysks94UTaVi2uMuAjOz9sZBaJbANZhBhTmCNlXrJH/QjgSG69DpIr4kskZunGG0kIDE+tdLQ6INzQ6wXYCmK7au5Sac70m5cap3ACO1iWBglyHGSzQw8ov3OxdymduwLw69l+winFs/xq1fFKEbhGLJbpeRFBy3SznIOEz6eFTlIWzqVEvlIysWUdd3pz4etShJZOJAdot9ttvv2GFw+zH0x9cJw5oQBHrQyu0u9ZxYmtvLA1BkcoNuNbmnLMp7aUgNSZJcCE6Eeh+Da19hfnM+MrC16Y3s0O0pAjTcntDHEmFZTvsMXtnhqdHQLfk9+/foVVEAvQ3c+AkLnCNXFDy6dOnvQXQ1viF0X5herBA3B7HPPnRGpeYb8+uBAfqw74aH7gOYlLyDG/ClnRMUrkBiZYp+bXRQU1LlvLR0wh0yGdSFHm3gOi5fPmy1Y7PwUYH6RAMlUxZbuGfHZ1P3rtkkhKCYaKNL6EDB5QQ3uXVaI3LQYCENeBAQ+a8a7oIwSRbUrnhBz2lXQKSMOnCeonlw4Ys8ZFLyNQlk2gpuKAFzeTu39vmsrorZyoOkIDB1ZUrV5BJUhpXrbD3KHQlcYPpk+UPEVUyLuXDGIsvQHuzajDHb/yBz8G7vOV4ldgdq7tkMkVP9NjI2bp72EU68BSxiWXWgAMiEGHgs2vmF91XT8i4Ip3DJFuSuBFw1K+G5XJHG3ssX8oHUb7r5DYzXS8iVvAS07a3wef0YVliTKCVKjHYDZZMpigDVmANur0i4yMYVu6mJ1kDDicnJ9zPAY629y4YYeKmfwWCyInsZABvwpYUwFkmiRuITnSCNl70FWCAjqadXzGm2bxxBMltAdK1QUkIZCrFC1X39ldogLkrFMrwvVb2xbQY7AL6SRlqiqXQM72LQ0sxtG8sXuTHXxWkKJNSZg04IAb4PhPvM8zXCBXcQQZu0YLIwZ3expRviWBLisn/lln4u3iW32VrCQEE8aoRxPY7a0Ul6Sq/jVXiDmCJOjeBg+dGol2+2NBuV5H4vxAcoxjN0GnNj4zau3xbtELm150zUsiocmJ7J+Z0qwviQdwY8QhnQ41OxSnn114XdnfHWqLAaBvBlyJrwyHRZDZw8flpFBXgoL0Upg2HJmSr7RRFvs7I2PgV4JA0Ft84ZDJ/mwiIG9v0u6weR0DcGMdIJbaJQCo38AvLwtksyyVs00OyuhYCqdyopZ/qFQK1EBA3aiGveteOwDRu2Oo/m8SCO8GsHp87+WV9fg45HsFXNumdIPWuFsR9vwwQD/rq/LI7WwRnO7fbVILs8z7W7lXplwWBxDkjnALkT6bzZ23Zff9DcrDNgt8fgBNI/Q9q+NZ2G/BbFgS/aNqJalA7kG/q8b5Jw48+Q7+UoVji70f7XUw49P72l/q7eLDzhT9ywIe1348+2O8j4IafpxQ5+C8428BzA/I9u2zCTMCZyNQjxURvTOx3QxCxLoiHaTmV76ksUcF6NJuviomQnCvO/T44g330iqwWxNzs3nnFlO+XkmLOb2SNqNKqUS+oQIDAfG6YIDuVBxk/2vLsc8UjPgumOe1m/bRiaCMIZOAGkMJKRfQYWFFgSxaD073iaEZWC2Lk3bv+ncu+Jm0bsRGPysxcCOThBnceQZLjd3PCUMGW/3OPoyGlI6sFkaGBdZYR+Q3LwEN/ND3KxHfByQWZ5GwEgTzcYHAHuzlhrRZafb5IxULQ+GK3odWCyNA4/qYcO9gO7sHqYb8aEWWyL4vdSBDIzF4Ess1RR+Ai+x89N3mhGzCkwarf7q4C88RqbjZxEw69OOTpN/BzG5rtEsQIMqUSeybM45We2nsE8nADmzvYKDw7ZNxggleJPROyKyyB+4FAtpyqRTiUSyin8nGrdX8tslg6V0AgT05VQXFVKQQKIyBuFAZY4ptFQNxo1nVSvDAC4kZhgCW+WQTEjWZdJ8ULIyBuFAZY4ptFQNxo1nVSvDAC4kZhgCW+WQTEjWZdJ8ULIyBuFAZY4ptFQNxo1nVSvDAC4kZhgCW+WQTEjWZdJ8ULIyBuFAZY4ptFQNxo1nVSvDAC4kZhgCW+WQTEjWZdJ8ULIyBuFAZY4ptFQNxo1nVSvDAC4V4KhauTeCGwagT8WdLaZ0Tnamvvtn/pqn1GVt1uSbn1IKDxxnp8IU3WhYC4sS5/SJv1ILBGbvAwS2KEzaGDszbXg5002W8EkrjhT2q1qB3ChYUR3yjAzzh8wwrjiIxWTsmA2rYPLz7gRNz9DoUU64BDK+5LMSdeJokbOF4D77bsMMu4RBYeOtkMxwPkOiFgufFxCScnJ3b+LSzCETl2THPpqtcpf2sdeBI3el0VnBHum1XrN3hWMk+sJLIo5s8m9w2z7166NTLR8kdalk63cLaOZziaht7T1dYZx9m1gteOjo5wFld2yasVOJ8bMAmnYeDUMrSpOM0MzSrzKH/508F7D6q0wyxxIBMoFIEJYQqmHR8fWxnUjuOgdoMsz2T79ddfd1Pd2mphw4fGYm2KFdVnETcQ0DyPhmeanZ2dTdIVWNtxNjwoMN518MRNVkEe7uBMWvRO6K9wWhqagBKH70xCrEphIIDuupVMOCNEi7gR6DEj5UBPzbSK2Vf8wgF/xorXr1/vpn9HpWAFjjmHkhscb8BkHP+7QWIg0nJyYyy2w+/5yguRx6ws5XGePcsM59GjRymPZCmDjhGdJKIki7S2hMA1NixEv81jtOI9fFsGDmlbjRsEd2oKi4wfrkKGE5xJuwNnzOgVd6BV6SrYbdqFtgnIbyS9LMsNNLdw3unpadeFBwcHuHl+fs6v/CA74m9k/Mi+SI/SYYEXa/ZaDExGk7mzoX9p0yQ/BYEkbvAnPHSmiI/R3/6CWvETAV4o2Ttc+xa08aeDX7lyJUVdlOGhmzsYhaMiO9cc79B0DGeig/amWHtz1DF8Pzw85Lh84aWzMAmgcOjFoTFuoAdjTsVsbeGlmBA3fAgF8dAYN/ibeq5XiuKGuLE/3FjYUQSPixviRoQbSWPxvBEpaUKgCQTEjSbcJCUrICBuVABdVTaBgLjRhJukZAUExI0KoKvKJhAQN5pwk5SsgIC4UQF0VdkEAuJGE26SkhUQEDcqgK4qm0BA3GjCTVKyAgLiRgXQVWUTCIgbTbhJSlZAQNyoALqqbAIBcaMJN0nJCgiIGxVAV5VNICBuNOEmKVkBAXGjAuiqsgkExI0m3CQlKyAgblQAXVU2gYC40YSbpGQFBMSNCqCryiYQEDeacJOUrICAuFEBdFXZBALiRhNukpIVEBA3KoCuKptAQNxowk1SsgIC4kYF0FVlEwiIG024SUpWQEDcqAC6qmwCgfCMgSaUlpJCoBACOMrQJDd2/kZeRHTGAPEUDr04KKfKSzdJ2x8ExI398aUsyYuAuJEXT0nbHwTEjf3xpSzJi0ASNzBW670ePnyYV5tVSfv8+bO3upCxON1z6pHtFVGCqjyONNflEb5+/XousVnkJHEDL7Z44fx51Gr/vnz5MosS6xRycnICe83YV69evXjxIq+q4Nv79+/zyiwnLXvsvn379sGDB4Yw5Ocl3kIokrgxWoexf1W2jaodLwDm371718rcunXr+/fvvY/g1HMgAE/bt9073QfBtA8fPrC5Wf8Fzx4dHSGUI6pOxQHw+ub18PDw69evK4LCWMtfPfy/3c9Bv8ECeOr58+f8jADCFReynm9H7TVVP336hML4O6T8t2/fUID9jP88VN6Q7IV0xxCN4gBK0K32IRcOQfhZIO0YAYvkC/os5AZce+3aNRPCsMDfKrZNrXQ0JiAQ3kIxb2M8LFjeJ2Pd8mQa78e5wZK911RjI+XjOMAia+9GuWFNQwoOVMlsjIRNFRwudBSjsdJ1ZBes0cjI6NSFokbtDTg/2qql9Bh0s8XByvsNmOzbhRRuJPacXd+horpJRxAP4kYqv4Io6T5GYoy2l0NN4CjxUhWdXi7SRtCc7jWaXo7iMNSdVkw6MnNj73MqcyGazEhmNXW8YWLXn1P5IB7tN2bjYOllLzeazKlg0r6OxcEE8xN9MzSK6KZSvBNpXBO5Mb0PmPNEem4Z58ZUHCDNQwo1/CvdOZYseyZzv0FlrM+tmy9ORWZ0DOpzifjwemrVe8mNqSAEvUFdYjCMvQmao/4fsYfeCO39fc1Rp4sDHPL89rf30SMDN4iAuLFBp8vkJATEjSSYVGiDCIgbG3S6TE5CQNxIgkmFNoiAuLFBp8vkJARSuYEpylMX96D8Pk1ZT4JThfYIgVRu7JHJk00J1mbgeSy98AvWsEJwstAGH9gaDuLGYJBypU7vgtWPHz/6ibQ3b95E4QajPUnlzeIwjRtc3BwsGsZSRt+I9uKN/Kq3ocVaOdz3K7N9kPn7fkGmicq+StMrf/Xq1WBGjH377t07fMt/uTbwy5cvSYHWYKHN4jCBG1gw/fTpU4YLVjn7xdM2CwXzqYbGGDbxDrOX0dD6IHn27BklYEYNFl7yK9AGxewp3CdtQAyb2oSbGtI0SLdGVPaTq6Dy0HQxBL2fCja0mMHPuB6as+nnqAYztP2CONTYXdKAO16NhcsMI/YGsEQmGnIJ9dRpdqsqn6g/im0Khwn9hif75cuXGZe8LMm5d+/eUJtg+RjmfsfbDfYP6JpQS1ASiT66L6uOos7Pz2s1ROjcoE9kdUEtxXZc717iMJMbBj2HBNbAD+2awREtG0tPqhku7M5kvnHjxgw5yx9BQKAtADFqKbDchCwS9hWHmdw4OztDzgNkT09P0Xg/fvw4gjJfcU7dzApiUUsgFtu0YN+aLB5dKATDLREDGO4xDnO4gZznyZMn9+/fBzRBcoXBejfmDg4OfOZzfHycEpcYoKMWe22FN134fOfOHXQ7/ldIpGq7f3+KSqEb+sCN9xh7jkP6WNyPE/yYzO/nxRX09tLJlgH6XItl+AKqdywe7MFBIvm12p5aS1Yamqq9I+Nu7mdWd7mdsknPqsbfiX7vzYE3goPW/Wndn86m+bet07q/lIROZYTAD3PGG4JNCGwBAXFjC16WjXMQEDfmoKZntoCAuLEFL8vGOQiIG3NQ0zNbQEDc2IKXZeMcBMSNOajpmS0gIG5swcuycQ4C4sYc1PTMFhAQN7bgZdk4BwFxYw5qemYLCIgbW/CybJyDgLgxBzU9swUEwjnqW7BZNgqBIQR4ehOvC9wQZEJACBgCyqkUDEKgHwFxQ5EhBMQNxYAQmIKA+o0paKnslhAQN7bkbdk6BYH/A1cdLE723NIFAAAAAElFTkSuQmCC)
⇒Step 4: Write the resulting equation:
4NH3 +Cl2
N2 + 3NH4Cl
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,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)
We find that the equation is not balanced yet. As the number of chlorine and nitrogen atoms are unequal on the two sides.
First balance the chlorine atom.
⇒Step 6: If we multiply 3 in the reactant (in Cl2) and 2 in the product (in 3NH4Cl), we will get the equal number of atoms as in both the sides.
![](data:image/png;base64,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)
⇒Step 7: Write the resulting equation:
4NH3 + 3Cl2
N2 + 6NH4Cl
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
![](data:image/png;base64,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)
We find that the equation is not balanced yet. As the number of nitrogen atoms are unequal on the two sides.
Balance the nitrogen atom.
⇒Step 9: If we multiply 2 in the reactant (in 4NH3) we will get the equal number of atoms as in products (in N2 and 6NH4Cl)
![](data:image/png;base64,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)
⇒Step 10: Write the resulting equation:
4NH3 + 3Cl2
N2 + 6NH4Cl
⇒Step 11: Now check whether the equation is balanced or not by comparing the atoms.
![](data:image/png;base64,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)
We find that the equation is balanced now.
⇒Step 12: Write down the final balanced equation:
4NH3 + 3Cl2
N2 + 6NH4Cl
Question 29.Balance the following chemical equations including the physical states. (AS1)
Na+ H2O
NaOH + H2
Answer:Na+ H2O
NaOH + H2
Balanced equation: 2Na(s) + 2H2O(aq)
2NaOH(aq) + H2(g)↑
Explanation:
⇒Step 1: Write the given unbalanced equation.
Na+ H2O
NaOH + H2
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
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bnzp1hTTIoWdt8U7PzagejGLR353oeRT2Bs4whSI0wgQj/PNobQQtj4f7R1Ow/bPNR6pwKrRGB2DaEtuF8jEePHgV24mXDoJ289h+2uUY/SedjIbCMIQ8ePBhtRjA+saC0CFB7LGNUrhDYHIFlDEHxiAZ969Ytrwf6VAgCbSd6Beffba6xBAqBkggsZsjNmzdxlpI/SwBHYYAVCG9eUm+VJQTKILCYIVDr8ePHviuFcYh9GMGNelllPKdSyiCwhiFoRvzRyZjjwhFkHIdcu3atol6Wn/JH17HzT2NBhRM4BESr38u8ifZYila/T3hFq9/3WGWl0w4RWNPL2qEZUkkIZEJADMkErMQ2goAY0ogjZUYmBMSQTMBKbCMIiCGNOFJmZEJADMkErMQ2goAY0ogjZUYmBMSQTMBKbCMIiCGNOFJmZEJADMkErMQ2goAY0ogjZUYmBMSQTMBKbCMIiCGNOFJmZEJADMkErMQ2goDOD2nEkTJjcwR0fsjmkFYmUDuoJhymHVSV1WapeywENA45FvIqtw4ExJA6/CQtj4WAGHIs5FVuHQhEMQTnhwQR3RmGtPbzQxCl24KpKhRQUGF9pFmAgzpQR43eWssohmxd6F7kvX371oKp4gYhsxo7ICUF6J9//hkRaC2kPwIF9hnSv2uGIBaeBVPFDaKtvnv3LqVWtZQX4CB0oFmEGIIfP35sycBIW7pmSCRGSoamFcfC3L59u0MoYhkCgHyXHcHeGwMLXQgc/HDjxo3G7Eo0B7DA7zh7DN2tPoOXxzLEnzIFsNBrT4R+V9nxjnz48CG63YjSvSvFjq4MToyBu1+/fg2eaBxydHccRwHQA00i6OG73cdRZa+l4sWB48eeP3++VwUz6hXbhmRU4aiiMeEresR4oM9hOpDpmiGY48cML4Yfaj2GJLl48aJ970Izi9lenBsTw6XG0nTNEHSv4U5M8vpJiMYcvNqcu3fvGjI9N7M6P2R1Fao+o1a/T7hQq9+rr98yoAwCXfeyykCsUqpGQAyp2n1SPjsCYkh2iFVA1QiIIVW7T8pnR0AMyQ6xCqgaATGkavdJ+ewIiCHZIVYBVSMghlTtPimfHQExJDvEKqBqBMSQqt0n5bMjIIZkh1gFVI2AGFK1+6R8dgTEkOwQq4CqERBDqnaflM+OgM4PyQ6xCqgUAZ0fUqnjNlNbO6gmoNQOqs3qmQS1jYDGIW37V9alIiCGpCKo/G0jIIa07V9Zl4rAAoYggJJFzcF9asl7yq/DQ6bHrIi7tyd3FdUliiGILIY6BFbYaRJkS+0n7NAuXEUhr6QwgUNHRTEEsQkR2frly5fmXNzjSe3nEiEcLTlfSaUtqqbAWcAQHI2A+PiBf/AEz4s6TYUJgeIIzLch7EqdPXs20I1Pau9oFQdcBVaGwDxDKjNI6gqBTRGYZwgPnTk5OQnK5RMdSbOpOyRsdwjMMwQqY1D+4sWLQHc8wfPdGSSFhMCmCEQxBMeiYlDuj1THPZ7g+abKSJgQ2B0CUQzhxB90ty+GHz58wJPau1h+yh9H7ei7oa+eAodo6PyQ3b20iimk1e8TUGv1e7F6qILqRiCql1W3idJeCCQgIIYkgKesHSAghnTgZJmYgIAYkgCesnaAgBjSgZNlYgICYkgCeMraAQJiSAdOlokJCIghCeApawcIiCEdOFkmJiAghiSAp6wdICCGdOBkmZiAgBiSAJ6ydoCAGNKBk2ViAgI6HSEBPGVtGoHwdISmjZVxQmAlAuplrQRO2TpBQAzpxNEycyUC/wc1MgdPFsh+fgAAAABJRU5ErkJggg==)
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, first let us consider hydrogen atom. If we multiply 2 in the reactant (in H2O) and 2 in product (in NaOH), we will get the equal number of atoms as in both the sides.
![](data:image/png;base64,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)
⇒Step 4: Write the resulting equation:
Na+ 2H2O
2NaOH + H2
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,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)
We find that the equation is not balanced yet. As the number of sodium atoms are unequal on the two sides.
Balance the sodium atom.
⇒Step 6: If we multiply 2 in the reactant (in Na), we will get the equal number of atoms as in product (in 2NaOH).
![](data:image/png;base64,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)
⇒Step 7: Write the resulting equation:
2Na+ 2H2O
2NaOH + H2
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
![](data:image/png;base64,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)
We find that the equation is balanced now.
⇒Step 9: Write down the final balanced equation:
2Na+ 2H2O
2NaOH + H2
Question 30.Balance the chemical equation by including the physical states of the substances for the following reactions. (AS1)
Barium chloride and sodium sulphate aqueous solutions react to give insoluble Barium sulphate and aqueous solution of sodium chloride.
Answer:BaCl2 + Na2SO4→ BaSO4 + NaCl
Balanced equation:
Explanation: BaCl2(aq) + Na2SO4(aq)→ BaSO4(s)↓+ 2NaCl(aq)
⇒Step 1: Write the given unbalanced equation
BaCl2 + Na2SO4→ BaSO4 + NaCl
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
![](data:image/png;base64,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)
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. First, let us consider sodium atom. If we multiply 2 in the product (in NaCl), we will get the equal number of atoms as in product (Na2SO4)
![](data:image/png;base64,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)
⇒Step 4: Write the resulting equation:
BaCl2 + Na2SO4→ BaSO4 + 2NaCl
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,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)
We find that the equation is balanced now.
⇒Step 6: Write down the final balanced equation:
BaCl2 + Na2SO4→ BaSO4 + 2NaCl
Question 31.Balance the chemical equation by including the physical states of the substances for the following reactions. (AS1)
Sodium hydroxide reacts with hydrochloric acid to produce sodium chloride and water.
Answer:NaOH + HCl → NaCl + H2O
Balanced equation: NaOH(aq) + HCl(aq)→ NaCl(aq) + H2O(l)
Explanation:
⇒Step 1: Write the given unbalanced equation
NaOH + HCl → NaCl + H2O
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
![](data:image/png;base64,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)
We find that the equation is already balanced.
⇒Step 3: Write down the balanced equation:
NaOH + HCl → NaCl + H2O
Question 32.Balance the chemical equation by including the physical states of the substances for the following reactions. (AS1)
Zinc pieces react with dilute hydrochloric acid to liberate hydrogen gas and forms zinc chloride.
Answer:Zn + HCl → ZnCl2 + H2
Balanced equation: Zn(s) + 2HCl(aq)→ ZnCl2(aq) + H2(g)↑
Explanation:
⇒Step 1: Write the given unbalanced equation
Zn + HCl → ZnCl2 + H2
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
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)
⇒Step 3: Now, first we consider the element having uSnequal no. of atoms on both sides. Thus, first let us consider hydrogen atom. If we multiply 2 in the reactant (in HCl), we will get the equal number of atoms as in product (in H2)
![](data:image/png;base64,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)
⇒Step 4: Write the resulting equation:
Zn + 2HCl → ZnCl2 + H2
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQ0AAADICAIAAAB9IiPsAAAAAXNSR0IArs4c6QAAE0FJREFUeF7tXT2uHsUSfX7LsBBC9l0DgQUEDsALcGATEVkyMbITh05sEWOJiAwCFoAdEBjkwGsAhNCVt8E76PDK5Zqf7vnvnj4TXH13pn+qTvWZru7prr7y999//0eXEBACowj8V/gIASGQROCK9SdXrlxJplYCIdAIAsHPeocnp/TBwP9T6rW8vQqZIQy7yMjvWt7eVML5ERBPzm9jabgcAfFkOYYq4fwIiCfnt3EhGsLp/+GHHwoRZqoYTfPkyy+/hPHsuri4mApfTvrl7ePXX39FIX/88UdOdaukCcjg31WKnV3IcgxnV82MTfME+n/22WeYDeOFf2/durUQ0NNk98g8e/bscKocC2zrPPHoP378+Pnz5/4OaGO9jb3Onz596nuh4Ev4R8jCPuru3bu8j99I79OgNNaIxLjProMXS8b9jz/+GD+uX7+Om8bkERlWb1JPnjwBVVAsxTMhSR5KzivQyQNoUoXu0RS3BEkM+UYbqnR19dWfvAPpX3/9FUhy7do1djXff/89mqk9xb92HxwghWhvNCl79Pr1699++w2PLD1LsDS//PLLw4cP0W6sZFAilAwZkAwJfv/9dzz66aef8Bv084W8fPlyi8YxVOYXX3xBIb/55htoDWRMwRcvXhhV+MN310khMzEMJaPSZMlLE3g17PeZfnhTBb3u378f/C7f+GB+n963Bn/faIC8vjQPrDWjLrAolpWCBigKlPAZ+a/nibmIPuU8e2UiQ8EoZFeSoDUTmDrktslMHEIhXvFMDIGzWWqe7uO5usi07nfB0bLuG/Z78OABXzyvXr2C/bwDgH+tw/HDXHtR/fzzz3j357y3vOfGVjJ0XV5e9j5CQ0HP492wnHonpTFkyGRDJhQStL569SoSoIdEX4ofmYBMxfDmzZvoh82VnaTXvMSt88R6AMCH8YkHMfQneAOxrcDnQUc/yZ3wxcKxho0tu3fn8k0I7wsloD9ka95ikO37xiGS5Au8bkrIA/XRO6FYqL/RRKWXuXWeGBZ4r6PNWYO7ceMG7nSnYnEH97/77ruu4fHuzJm6RS008PILwwM0F7zs93DQB8TFq91r/ebNGyT86KOP3nvvPfzoBYR9Tu+ViSHz3rlzh15cr6WWwyue9GDI4TJmdTgBBUvjTf/pp59aUtzHBBQdCXOHbLYKN7/66itwwKa/8IO/UY4fZ+Nf89+QYNzvYu1sWPRk2Pj8/PWff/65wwt1qNndvn3ba40hPno5A/Drr79mRg8UMfzxxx/5yHeGmRh6fWmLqQ7eZBZpHO+HdHzTm8uBHx5QpuQwlBfe5fhrw/TQ6DmK9eltgMvsaFLj43grmRWZbN5b6508yBndorShZGGGw5J1x/FdjXyZQ0B5TIi5TUvkYEgq2pWj7KQ0XWS0rn7ym+U0GeDZo/WcRp0VFekio/HJivCqqNMiIJ6c1rRSbEUExJMVwVRRp0VAPDmtaaXYigiIJyuCqaJOi4B4clrTSrEVERBP/vnOxbXigJWL3pP42tr4LT7w4Rtich0KV5XnfP5P6jKSwCMzuxxA5D8yzi4nmRG1JM1Bw82Qp3WegB74Bo9vW/gAn7SEJcBaen4Xw7L5eZsN0QSTRh2RB+u78K0tSad8jbopk8hwNeeSKmyPTX4hbOizXxBY6sK9DFNLaJ0nWPuIT92TVj2w55nEq247wNIsbk2ZfaEELBjxe1dmF9WbMYkMFyOuW2myNK7pmmSvUCYMh1eMLahJ1vhvgpbXrXRXYXANRVimQaQAblijgZu2nIRpepeQ+DUaSMPFLMjo1yOHclgXL792xm/nwKOh1SWZazS8piHLEDKmCwQewQqqGRRcmGNamGphoXSvzD5N7waYgK2H1C82DZtVelffhOU2QZ53tptl4ltXspHW0N0V5G0f0LSFWOH+OOhh9xWbV+BJaHBoUtaY/O+QDIXYpqh5FpmBjH8RjGDlCcy2TjeVaPjdnSM72LzuyMiqPdpdbI0nAStfKbEa2nXHp11kmva7sNIWy8KHel44HoDbunj8++233+Z20/9PZ+vMeQO+CjyHUMijR496V9rDp4JvBv+K6ZER1vXb8en7TXW1c1QYQoa7jrvXuJOGtwNFBZho7mF/9ZA80P2TTz7hU2TsVg3fCYTsdYABaViuGrZCYCV4phgUoGmejLcweP8W/wFjR/zOWQMfrE4rcudd7zQLN7Rwt0a4xvdUWmJScd1rKveA1fvvv58pA0iYkxJNmfgPTXhg180HH3zQLYqQcr8nLwzcu6PBTDHEk7Sxul5BOk8nhXX03Ko6Kdbb0J7KGWJUl8V2oXED9tSQUSF+wMJZk6b7k/FpE3gIK8YxgZ04KA9lho1fvjUP7akMLX5ke+BsbkydUPKbz2ZX2pvRtviGkFFIjH6mt0+A8JAHvfG4JL190VCWpnkCpBAGYQgabM3DpxX/+u91AMJmw1Aasnt3C2zpmgdONvxpZsSYxBrE0J5Kq4KTwlPbdE47HkemW8K9e/fQW/I+3B4G+0peYadnSO/RxliiG0iABjIX0QRAOZTHJs3DDlAkgM+W7yj+I5hNlfjf8+ZPysw1otekeWGUMxKbhzbuzguHIY1NUIZ5YZs2xQ8/zxPmhYMu+88LexOHOSXbY4gGHea7/LSs1y7s9Aztx0+Im/8ZTObn0wOkYWrEu9Az5oVb388IrxdTXqXFE0m+iZkAXjtMPvuL5/h+xiXIcKGAzdRlqrNbsqR4Pci03J+E+fgy+8MhqRZ2Jr1fCXxdyZduSGzffLoB+4oCNkevrg/StN9F+9FhCNMjRZm2Kwx9kvB5fqrMSU87H5nwXbxYMOmMJWNJdpFp3e/ara8vsCLFkRgyiuJIFNhcJVIFCDQ9L1yBfSRiGQiIJ2XYQVKUjYB4UrZ9JF0ZCIgnZdhBUpSNgHhStn0kXRkIiCdl2EFSlI2AeFK2fSRdGQiIJ2XYQVKUjYB4UrZ9JF0ZCIgnZdhBUpSNgHhStn0kXRkIvLMOsgyRJIUQOB4B7juwS+uFjzfJURJovfAQ8lovfFSbVL11I6DxSd32k/T7ICCe7IOzaqkbgaU82e10i0ph3hkfnrUwIyrc/vDWhUwWT3heTLimhtbcyBJL4KZePtAglFpyvMZGOmYWC+ERtIqb5ocCAWcWJWQCUFk8QZ5uZKotwqtlWnHFZNBr01NEVhQ1WdTr168R52otuwgZD3guT5JGYgKeh8bLOhy8nHiWGu8zzp+lDHFj8dRKsEqZ3UqwLPiB1yfj9s7rB9CqEFUEkQW7CoYz6Py5WXxkp8+xavN58G8ozZQKJ2DlKNvbb3ucWRfEY6RwQrH8/CAhsxVPYDyAy+g4CADjA13inY0Y/XxEWyJSKP/FI4tNinaDiJe8j+AxPnImImRaCcjCYKTwLuxYEmSZ9ypFODaINCk8NhFEpGCKilcvlbV/PR9AY0TppOI+EGumsl2l+JowlEhLRLvzARpnB7/zjUPIvEXDgj4Z9N0wUBYS04NIP9ifnhOCq9tRLCEiWzcuKOMpwczBu0N1jAQVsqBAfyzTeDimcb1YjoXcZIw2qtZ7XlTvo+7hWOE0KYPUoMhXNpjDS8hHhnP3IKGuKf0dITOETxeZXL8rOT7JPKyj139j1HG8ntFR+NkC3Ly8vOzNsu4sAuKmzutSemXDzaFTBBDfmo8mKetrwSAE//pOBv3SinH1g0ZChoDk8mSoQfj7yw/r6LKxe/pUjiQz0uBlDP9+RsbZWQ5UdpLMQmZNnmQe1jFiIQw/umdcTLLoksQ81c0fA9t7xtWSKpAXPSeOicKP2cp++OGHyO67U38+20LxerMLmTV5kjysI2lCdh1++guj4eS8DbyOkTNMkpX6BDhk0B/cwYNNbHzfOyc2qXyeyP75558j1zxl6XGhI7J5AsxnwGPcutcVMrl+Vxg59E7C4sXmJzoxzzPVfhhXoRAbomCaKDlvw2PUZ88L+4YOaf2ZG2iRdDlYONrKJFZYYpx+yhJwYqA/hmGGsiyT3xBZJkBGOfMEy88lZLSuPr+1nC0laLYDx2pErYtMbn9So7aSWQishYB4shaSKufMCIgnZ7audFsLAfFkLSRVzpkREE/ObF3pthYC4slaSKqcMyMgnpzZutJtLQTEkx4kw86TtbA+QTnNIiOenKD1SoXtEcjZfzK+jaHwp4BwSMKwr4Z7XcJR6LbRxS9psQK55YN/eWG1Fbaj2L+WkvtG7CrhhHUhs/7+k+0Je0wN1l7RuLH+CkKEjYFYP4abvVsITeKcjY22m4o7wLBd5xiFs2sVMu9A1XJ/4l8nfN+zcYSNgflbCIc2NnZLKKETHulPhEwwUOvjEwvI4Hfzh3fuki2E3L2IpccoHxcW2IVQEtnv970TChmPeNM8YQQGvjnC+GH1VgnCoBYMcrAFBfUyDkaxl5AJpmmXJ9wBxuHH+LXiFkJsHQFbMDew1t6ylOxznguZLmrt8oTbFd+8eUNQujt+bSvl8i2EKMq7W9i1Oy+E0pxWPz2PkBFP3iLA7YqY4+LGQERCsWeY8sIrn4/YvhduIUSBdLd4oeqcfmx6C18nh5Dp4qj9jOu0rRpL0X7GIatpP2ON7VkyH49Au+OT47GXBPUgIJ7UYytJehwC4slx2KvmehAQT+qxlSQ9DgHx5DjsVXM9CIgn9dhKkh6HgHhyHPaquR4ExJN6bCVJj0NAPDkOe9VcDwLiST22kqTHISCeHIe9aq4HAfGkHltJ0uMQEE+Ow14114OAeFKPrSTpcQi8s//kODFUsxAoC4Fw0pj2aZVlnj2l0T6tIbS1T2vPdqi6zoOAxifnsaU02Q4B8WQ7bFXyeRAQT85jS2myHQJZPLm4uLCYOvaDoanPcUEpnOxxDl3W1ULIEM8snjDmp108+eDRo0frmmT/0hBvjrTfv+rCaxQywUBZPAl5EAAOgdkRuw33CSjiHVo/U9GLGQHdSP7CW+3+4gmZpTyBD4Zg0g8ePPAFgTlscIiwePfuXZBnf9OqRiGwHQLT+hMEEUVcdwYR9ZedQXXnzh3ct6C928mtkoXAnghM4AkcKgTJzTn/4PLyck8dVJcQ2BqBXJ7AlYJDBbeq5EDrW4Ol8ptFIJcnOAsKIdzpVukSAq0hkMUTfCoBT0o+iqA1s0nfnRFI8wQe1/PnzzEsCZ8aMfG1s6yrV+e/EsCr1Dc1Q1jIhMamdfWrs6+aArWufshUWldfTSOWoEUhkPa7ihJXwgiBQxAQTw6BXZVWhoB4UpnBJO4hCIgnh8CuSitDQDypzGAS9xAExJNDYFellSEgnlRmMIl7CALiySGwq9LKEBBPKjOYxD0EAfHkENhVaWUIiCeVGUziHoKAeHII7Kq0MgTEk8oMJnEPQUA8OQR2VVoZAjr/pDKDSdx9END5J/vgXEEt2qc1ZCTt06qg+UrEAhHQ+KRAo0ik4hAQT4oziQQqEAHxpECjSKTiEMjiCcIKh9NOGKC+9njbiATrgy1VFGl/63YkZALCWTzZ2ipHlf/y5UtEEGekffxACC/w/yhhiqpXyIgnbxFAhEue4oILPxDz8tWrV0W116OEETLiyVFtT/VWjECu34XQqd6Vx8FAFSvdJ/rTp08RG/b27dsn02u5OkIGGObyBGdodY9oXG6DQkrAsOThw4c6taJrDiFDTHJ5UkiD3kIMNAV0jyCJTq0I8AoZA6R1nmACVCTpffsIGQ9L0zzBdyHMBWNYop4kUEXIaL7rLQIvXrzAP5gO9lMUW7h21ZUpZILJdP5JdW14NYG1rn4ISq2rX62RqaCmEGh6fNKUpaXsEgTEkyXoKW8rCIgnrVhaei5BQDxZgp7ytoKAeNKKpaXnEgTEkyXoKW8rCIgnrVhaei5BQDxZgp7ytoKAeNKKpaXnEgTEkyXoKW8rCIgnrVhaei5BQDxZgp7ytoKAeNKKpaXnEgTEkyXoKW8rCOj8k1YsLT0nIaDzTybBdebE2qc1ZF3t0zpzu5du2yGg8cl22Krk8yAgnpzHltJkOwRW4AmcOZ2IsJ2FVHIJCEzgCWI6+fg9+LcEBZbIoFM+htATMgGZXJ6AIYjp5EMM45Cg2k8L0SkfQzwRMhEZa/p44Gngf9+/fx/B4IaeIiOC8w49Pfz+iF5BNuj45MmTwwXeTQAhM9Kkw6Os/uTZs2f37t1b4uEorxCoGoE0T3gI440bN6rWMym8TvkYgkjIAJk0T5It7AQJdMrHkBGFDJFJ8+TatWtId3l5eQI+9KqgUz5GSKJDL/4FJ2ccj8O0uuN4HJDLw3KrHsdjBqJw+bcb1o+P44WMR/7tHNcIajghBE89VTAvhDu18wTzeNAC2m3XFksueXyGU8h426X9LuAF1wt5Li4u7DsjTjNE87JDpSt1yXTKx5DhhExARuefVMrxFcTWuvohELWufoXmpSIaRCDL72oQF6ksBDwC4onagxBIIyCepDFSCiEgnqgNCIE0AuJJGiOlEALiidqAEEgjIJ6kMVIKISCeqA0IgTQC4kkaI6UQAuKJ2oAQSCMgnqQxUgohIJ6oDQiBNALiSRojpRACOtdBbUAI9CAweK6D0BICQmAIAfldahtCII3A/wDoL0s2DUmTcgAAAABJRU5ErkJggg==)
We find that the equation is balanced now.
⇒Step 6: Write down the final balanced equation:
Zn + 2HCl → ZnCl2 + H2
Question 33.A shiny brown colored element 'X' on heating in air becomes black in colour. Can you predict the element ‘X’ and black colored substance filmed? How do you support your predictions? (AS2)
Answer:⇒It is given that ‘X’ is a shiny brown colored element. This means ‘X’ is a copper metal.
⇒When copper (X) is heated in air, it becomes black in color due to the deposit of copper oxide on its surface.
⇒The reaction takes place:
2Cu + O2→ 2CuO
Brown Black
Question 34.Why do we apply paint on iron articles? (AS7)
Answer:We apply paint on iron articles to prevent the corrosion and rusting of iron. It decreases the rate of the process of rusting of iron.
Question 35.What is the use of keeping food in air tight containers? (AS7)
Answer:The use of keeping food in air tight containers is to prevent oxidation and to slow down the oxidation process, otherwise the food undergoes oxidation and becomes rancid.
What is a balanced chemical equation? Why should chemical equations be balanced? (AS1)
Answer:
Balanced chemical equation: A chemical equation in which the number of atoms of reactants and number of atoms of products is called a balanced equation.
Every chemical equation should be balanced because:
⇒According to the law of conservation of mass, atoms are neither created not destroyed in chemical reactions.
⇒It means the total mass of the products formed in chemical reaction must be equal to the mass of reactants consumed.
Question 2.
Balance the following chemical equations. (AS1)
NaOH + H2SO4 Na2SO4
H2O
Answer:
NaOH + H2SO4 Na2SO4
H2O
Balanced equation: 2NaOH + H2SO4Na2SO4 + 2H2O
Explanation:
⇒Step 1: Write the given unbalanced equation
NaOH + H2SO4Na2SO4 + H2O
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, let us consider sodium atom. If we multiply 2 in the reactant (in NaOH), we will get the equal number of atoms as in product (Na2SO4)
⇒Step 4: Write the resulting equation:
2NaOH + H2SO4Na2SO4 + H2O
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is not balanced yet. As the number of oxygen, hydrogen and Sulphur atoms are unequal on the two sides. First balance the hydrogen number.
⇒Step 6: Now, let us consider hydrogen atom. If we multiply 2 in the product (in H2O), we will get the equal number of atoms as in reactants (in 2NaOH and H2SO4)
⇒Step 7: Write the resulting equation:
2NaOH + H2SO4Na2SO4 + 2H2O
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
We find that the equation is balanced now.
⇒Step 9: Write down the final balanced equation:
2NaOH + H2SO4Na2SO4 + 2H2O
Question 3.
Balance the following chemical equations. (AS1)
Hg(NO3)2 + KI HgI2 + KNO3
Answer:
Hg(NO3)2 + KI HgI2 + KNO3
Balanced equation: Hg(NO3)2 + 2KI HgI2 + 2KNO3
Explanation:
⇒Step 1: Write the given unbalanced equation
Hg(NO3)2 + KI HgI2 + KNO3
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. First, let us consider iodine atom. If we multiply 2 in the reactant (in KI), we will get the equal number of atoms as in product (HgI2)
⇒Step 4: Write the resulting equation:
Hg(NO3)2 + 2KI HgI2 + KNO3
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is not balanced yet. As the number of oxygen, nitrogen and potassium atoms are unequal on the two sides.
First balance the potassium number.
⇒Step 6: Now, let us consider potassium atom. If we multiply 2 in the product (KNO3), we will get the equal number of atoms as in reactant (in KI)
⇒Step 7: Write the resulting equation:
Hg(NO3)2 + 2KI HgI2 + 2KNO3
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
We find that the equation is balanced now.
⇒Step 9: Write down the final balanced equation:
Hg(NO3)2 + 2KI HgI2 + 2KNO3
Question 4.
Balance the following chemical equations. (AS1)
H2 + O2 H2O
Answer:
H2 + O2 H2O
Balanced equation: 2H2 + O2 2H2O
Explanation:
⇒Step 1: Write the given unbalanced equation
H2 + O2 H2O
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. First, let us consider oxygen atom. If we multiply 2 in the product (in H2O), we will get the equal number of atoms as in reactant (O2)
⇒Step 4: Write the resulting equation:
H2 + O2 2H2O
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is not balanced yet. As the number of hydrogen atoms are unequal on the two sides.
⇒Step 6: Now, let us consider hydrogen atom. If we multiply 2 in the reactant (H2), we will get the equal number of atoms as in product (in 2H2O)
⇒Step 7: Write the resulting equation:
2H2 + O2 2H2O
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
We find that the equation is balanced now.
⇒Step 9: Write down the final balanced equation:
2H2 + O2 2H2O
Question 5.
Balance the following chemical equations. (AS1)
KClO3KCl + O2
Answer:
KClO3KCl + O2
Balanced equation: 2KClO32KCl + 3O2
Explanation:
⇒Step 1: Write the given unbalanced equation
KClO3KCl + O2
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, let us consider oxygen atom. If we multiply 2 in the product (in KClO3) and 3 in the reactant (in O2) we will get the equal number of atoms in both sides.
⇒Step 4: Write the resulting equation:
2KClO3KCl + 3O2
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is not balanced yet. As the number of potassium and chlorine atoms are unequal on the two sides. First balance the potassium atom.
⇒Step 6: If we multiply 2 in the product (in KCl), we will get the equal number of atoms as in reactant (in 2KClO3)
⇒Step 7: Write the resulting equation:
2KClO32KCl + 3O2
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
We find that the equation is balanced now.
⇒Step 9: Write down the final balanced equation:
2KClO32KCl + 3O2
Question 6.
Balance the following chemical equations. (AS1)
C3H8 + O2 CO2 + H2O
Answer:
C3H8 + O2 CO2 + H2O
Balanced equation: C3H8 + 5O2 3CO2 + 4H2O
Explanation:
⇒Step 1: Write the given unbalanced equation
C3H8 + O2 CO2 + H2O
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, first let us consider hydrogen atom. If we multiply 4 in the product (in H2O), we will get the equal number of atoms as in reactant (in C3H8)
⇒Step 4: Write the resulting equation:
C3H8 + O2 CO2 + 4H2O
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is not balanced yet. As the number of carbon and oxygen atoms are unequal on the two sides.
First balance the carbon atom.
⇒Step 6: If we multiply 3 in the product (in CO2), we will get the equal number of atoms as in reactant (in C3H8)
⇒Step 7: Write the resulting equation:
C3H8 + O2 3CO2 + 4H2O
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
We find that the equation is not balanced yet. As the number of oxygen atoms are unequal on the two sides.
⇒Step 9: Now, we consider oxygen atoms. If we multiply 5 in the reactant (in O2), we will get the equal number of atoms as in products (in 3CO2 and 4H2O)
⇒Step 10: Write the resulting equation:
C3H8 + 5O2 3CO2 + 4H2O
We find that the equation is balanced now.
⇒Step 11: Write down the final balanced equation:
C3H8 + 5O2 3CO2 + 4H2O
Question 7.
Write the balanced chemical equations for the following reactions. (AS1)
Zinc +Silver nitrateZinc nitrate+ Silver.
Answer:
Zn + AgNO3→ Zn(NO3)2 + Ag
Balanced equation: Zn + 2AgNO3→ Zn(NO3)2 + 2Ag
Explanation:
⇒Step 1: Write the given unbalanced equation
Zn + AgNO3→ Zn(NO3)2 + Ag
Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, let us consider nitrogen atom first. If we multiply 2 in the reactant (in AgNO3), we will get the equal number of atoms as in product (Zn(NO3)2)
⇒Step 4: Write the resulting equation:
Zn + 2AgNO3→ Zn(NO3)2 + Ag
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is not balanced yet. As the number of silver atoms are unequal on the two sides.
⇒Step 6: Now, let us consider silver atom. If we multiply 2 in the product (in Ag), we will get the equal number of atoms as in reactant (in 2AgNO3)
⇒Step 7: Write the resulting equation:
Zn + 2AgNO3→ Zn(NO3)2 + 2Ag
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
We find that the equation is balanced now.
⇒Step 9: Write down the final balanced equation:
Zn + 2AgNO3→ Zn(NO3)2 + 2Ag
Question 8.
Write the balanced chemical equations for the following reactions. (AS1)
Aluminum + copper chloride Aluminum chloride+ Copper.
Answer:
Al + CuCl2 → AlCl3 + Cu
Balanced equation: 2Al + 3CuCl2 → 2AlCl3 + 3Cu
Explanation:
⇒Step 1: Write the given unbalanced equation
Al + CuCl2 → AlCl3 + Cu
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, let us consider chlorine atom first. If we multiply 2 in the product (in AlCl3) and 3 in the reactant (in CuCl2) we will get the equal number of atoms in both sides.
⇒Step 4: Write the resulting equation:
Al + 3CuCl2 → 2AlCl3 + Cu
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is not balanced yet. As the number of aluminum and copper atoms are unequal on the two sides.
First balance the aluminum atom.
⇒Step 6: If we multiply 2 in the reactant (in Al), we will get the equal number of atoms as in product (in 2AlCl3)
⇒Step 7: Write the resulting equation:
2Al + 3CuCl2 → 2AlCl3 + Cu
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
We find that the equation is not balanced yet. As the number of copper atoms are unequal on the two sides.
⇒Step 9: If we multiply 3 in the product (in Cu), we will get the equal number of atoms as in product (in 3CuCl2)
⇒Step 10: Write the resulting equation:
2Al + 3CuCl2 → 2AlCl3 + 3Cu
⇒Step 11: Now check whether the equation is balanced or not by comparing the atoms.
We find that the equation is now balanced.
⇒Step 12: Write down the final balanced equation:
2Al + 3CuCl2 → 2AlCl3 + 3Cu
Question 9.
Write the balanced chemical equations for the following reactions. (AS1)
Hydrogen + Chlorine. Hydrogen chloride
Answer:
H2 + Cl2→ HCl
Balanced equation: H2 + Cl2→ 2HCl
Explanation:
⇒Step 1: Write the given unbalanced equation
H2 + Cl2→ HCl
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. First, let us consider hydrogen atom. If we multiply 2 in the product (in HCl), we will get the equal number of atoms as in reactant (H2)
⇒Step 4: Write the resulting equation:
H2 + O2 2HCl
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is now balanced yet.
⇒Step 6: Write down the final balanced equation:
2H2 + Cl2 2HCl
Question 10.
Write the balanced chemical equations for the following reactions. (AS1)
Ammonium nitrate Nitrous Oxide + water.
Answer:
NH4NO3 → N2O + H2O
Balanced equation: NH4NO3 → N2O + 2H2O
Explanation:
⇒Step 1: Write the given unbalanced equation
NH4NO3 → N2O + H2O
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, let us consider hydrogen atom first. If we multiply 2 in the product (in H2O), we will get the equal number of atoms as in the reactant (in NH4NO3)
⇒Step 4: Write the resulting equation:
NH4NO3 → N2O + 2H2O
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is now balanced yet.
⇒Step 6: Write down the final balanced equation:
NH4NO3 → N2O + 2H2O
Question 11.
Write the balanced chemical equation for the following and identity the type of reaction in each case. (AS1)
Calcium hydroxide(aq) + Nitric acid(aq) Water(1)+ Calcium nitrate(aq)
Answer:
Ca(OH)2 + HNO3→ H2O + Ca(NO3)2
Balanced equation: Ca(OH)2 + 2HNO3→ 2H2O + Ca(NO3)2
Type of reaction: Double displacement reaction
Question 12.
Write the balanced chemical equation for the following and identity the type of reaction in each case. (AS1)
Magnesium(s)+ Iodine(g)→ Magnesium iodide(g)
Answer:
Mg + I2→ MgI2
Balanced equation: Mg + I2→ MgI2
Type of reaction: Decomposition reaction
Question 13.
Write the balanced chemical equation for the following and identity the type of reaction in each case. (AS1)
Magnesium(s)+ Hydrochloric acid(aq)→ Magnesium chloride(aq)+ Hydrogen(g)
Answer:
Mg + HCl → MgCl2 + H2
Balanced equation: Mg + 2HCl → MgCl2 + H2
Type of reaction: Displacement reaction
Question 14.
Write the balanced chemical equation for the following and identity the type of reaction in each case. (AS1)
Zinc(s) + Calcium chloride(aq)→ Zinc chloride(aq) + calcium(s)
Answer:
Zn + CaCl2→ ZnCl2 + Ca
Balanced equation: Zn + CaCl2→ ZnCl2 + Ca
Type of reaction: Displacement reaction
Question 15.
Write an equation for decomposition reaction where energy is supplied in the form of teat/ light/ electricity. (AS1)
Answer:
On heating calcium carbonate, it decomposes to calcium oxide and carbon dioxide. The reaction is:
CaCO3→ CaO + CO2
The above reaction is an example of thermal decomposition reaction in which decomposition take places in the presence of heat.
Note: Decomposition reaction is a reaction in which only one reactant decomposes into two or more products.
Question 16.
What do you mean by precipitation reaction? (AS1)
Answer:
Precipitation reaction – When two reactants exchange their constituents chemically and form products in which one of them product is insoluble in water, the reaction takes place is called precipitation reaction.
For example: when aqueous lead nitrate and potassium iodide are mixed together, they form lead iodide which is insoluble in water. Lead iodide is called precipitate. The reaction is:
Pb(NO3)2 + KI → PbI2 + 2KNO3
precipitate
Question 17.
How chemical displacement reactions differ from chemical decomposition reaction? Explain with an example for each. (AS1)
Answer:
Difference between displacement and double displacement reaction:
Note:
Displacement reaction –
Decomposition reaction –
Question 18.
Name the reactions taking place in the presence of sunlight? (AS1)
Answer:
The decomposition reaction which occurs in the presence of sunlight is called photochemical reaction.
For example: 2AgBr → 2Ag + Br2
⇒In the above reaction, silver bromide (AgBr) decomposes to silver and bromine in sunlight.
⇒Light colour of AgBr changes to gray due to sunlight.
Question 19.
Why does respiration considered as an exothermic reaction? Explain. (AS1)
Answer:
Exothermic reaction: A reaction in which heat is released when reactants changes into products.
Respiration is considered as an exothermic reaction because:
⇒In respiration, a large amount of heat energy is released when oxidation of glucose takes place.
Question 20.
What is the difference between displacement and double displacement reaction? Write equations for these reactions? (AS1)
Answer:
Difference between displacement and double displacement reaction:
Note: Double displacement reaction –
Question 21.
MnO2 + 4HCl MnCl2 + 2H2O + Cl2
In the above equation, name the compound which is oxidized and which is reduced? (A S1)
Answer:
In the given reaction, MnO2 + 4HCl MnCl2 + 2H2O + Cl2
HCl is oxidized to Cl2 and MnO2 is reduced to MnCl2
Explanation: As we know that oxidation is reaction that involves the removal of hydrogen and reduction is a reaction that involves the removal of oxygen.
Thus, HCl is oxidized and MnO2 is reduced.
Question 22.
Give two examples for oxidation-reduction reaction. (AS1)
Answer:
Oxidation – reduction reaction: When oxidation and reduction takes place at the same time, then the reaction is called oxidation-reduction reaction.
Oxidation: losing of electrons Reduction: gaining of electrons
For example:
CuO + H2→ Cu + H2O
⇒In the reaction, CuO loses oxygen atom which means that reduction of CuO (copper oxide) takes place.
⇒H2 (hydrogen) takes up oxygen atom.
⇒As a result, formation of water takes place. This means hydrogen undergoes oxidation.
Another example:
Question 23.
In the refining of silver the recovery of silver from silver nitrate solution involved displacement by copper metal. Write the reaction involved. (AS1)
Answer:
The reaction involved is:
2AgNO3 + Cu → Cu(NO3)2 + 2Ag
In the above reaction, when copper is mixed with silver nitrate, copper displaces the silver from silver nitrate and form its own ions as Cu(NO3)2
Question 24.
What do you mean by corrosion? How can you prevent it? (AS1)
Answer:
Corrosion – When some metals are exposed to moisture, air, acids etc. they tarnish due to the formation of metals oxide on their surface. This process is called corrosion.
Corrosion can be prevented by:
⇒Shielding the surface, the metal surface from oxygen and moisture.
⇒By painting, oiling, greasing, galvanizing, chrome plating or making alloys.
⇒Galvanizing is a method of protecting iron from rusting by coating them a thin layer of zinc.
Question 25.
Explain rancidity. (AS1)
Answer:
When we use old, left over cooking oil for making foodstuff, it is found to have foul odour called rancidity.
⇒Rancidity is an oxidation reaction.
⇒If food is cooked in such oil, its taste also changes.
⇒When oils or fats are left aside for a long time, they undergo air oxidation and become rancid.
⇒Rancidity in the food stuff cooked in oil or ghee is prevented by using antioxidants.
Question 26.
Balance the following chemical equations including the physical states. (AS1)
C6H12O6 C2H5OH+CO2
Answer:
Balanced equation: C6H12O6(s) 2C2H5OH(s) +2CO2(g)
Explanation:
⇒Step 1: Write the given unbalanced equation
C6H12O6 C2H5OH+CO2
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, first let us consider hydrogen atom. If we multiply 2 in the product (in C2H5OH), we will get the equal number of atoms as in reactant (in C6H12O6)
⇒Step 4: Write the resulting equation:
C6H12O6 2C2H5OH+CO2
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is not balanced yet. As the number of carbon and oxygen atoms are unequal on the two sides.
First balance the carbon atom.
⇒Step 6: If we multiply 2 in the product (in CO2), we will get the equal number of atoms as in reactant (in C6H12O6)
⇒Step 7: Write the resulting equation:
C6H12O6 2C2H5OH+2CO2
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
We find that the equation is balanced now.
⇒Step 9: Write down the final balanced equation:
C6H12O6 2C2H5OH+2CO2
Question 27.
Balance the following chemical equations including the physical states. (AS1)
Fe + O2 Fe2O2
Answer:
Fe + O2 Fe2O2
Balanced equation: 2Fe(s) + O2(g) Fe2O2(s)
Explanation:
⇒Step 1: Write the given unbalanced equation
Fe + O2 Fe2O2
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, let us consider Fe atom. If we multiply 2 in the reactant (in Fe), we will get the equal number of atoms as in product (in Fe2O2)
⇒Step 4: Write the resulting equation:
2Fe + O2 Fe2O2
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is balanced now.
⇒Step 6: Write down the final balanced equation:
2Fe + O2 Fe2O2
Question 28.
Balance the following chemical equations including the physical states. (AS1)
NH3 +Cl2 N2 +NH4Cl
Answer:
NH3 +Cl2 N2 +NH4Cl
Balanced equation: 8NH3(g) + 3Cl2(g) N2(g) + 6NH4Cl(s)
Explanation:
⇒Step 1: Write the given unbalanced equation
NH3 +Cl2 N2 +NH4Cl
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, first let us consider hydrogen atom. If we multiply 4 in the reactant (in NH3) and 3 in product (in NH4Cl), we will get the equal number of atoms as in both the sides.
⇒Step 4: Write the resulting equation:
4NH3 +Cl2 N2 + 3NH4Cl
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is not balanced yet. As the number of chlorine and nitrogen atoms are unequal on the two sides.
First balance the chlorine atom.
⇒Step 6: If we multiply 3 in the reactant (in Cl2) and 2 in the product (in 3NH4Cl), we will get the equal number of atoms as in both the sides.
⇒Step 7: Write the resulting equation:
4NH3 + 3Cl2 N2 + 6NH4Cl
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
We find that the equation is not balanced yet. As the number of nitrogen atoms are unequal on the two sides.
Balance the nitrogen atom.
⇒Step 9: If we multiply 2 in the reactant (in 4NH3) we will get the equal number of atoms as in products (in N2 and 6NH4Cl)
⇒Step 10: Write the resulting equation:
4NH3 + 3Cl2 N2 + 6NH4Cl
⇒Step 11: Now check whether the equation is balanced or not by comparing the atoms.
We find that the equation is balanced now.
⇒Step 12: Write down the final balanced equation:
4NH3 + 3Cl2 N2 + 6NH4Cl
Question 29.
Balance the following chemical equations including the physical states. (AS1)
Na+ H2O NaOH + H2
Answer:
Na+ H2O NaOH + H2
Balanced equation: 2Na(s) + 2H2O(aq)2NaOH(aq) + H2(g)↑
Explanation:
⇒Step 1: Write the given unbalanced equation.
Na+ H2O NaOH + H2
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. Thus, first let us consider hydrogen atom. If we multiply 2 in the reactant (in H2O) and 2 in product (in NaOH), we will get the equal number of atoms as in both the sides.
⇒Step 4: Write the resulting equation:
Na+ 2H2O 2NaOH + H2
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is not balanced yet. As the number of sodium atoms are unequal on the two sides.
Balance the sodium atom.
⇒Step 6: If we multiply 2 in the reactant (in Na), we will get the equal number of atoms as in product (in 2NaOH).
⇒Step 7: Write the resulting equation:
2Na+ 2H2O 2NaOH + H2
⇒Step 8: Now check whether the equation is balanced or not by comparing the atoms.
We find that the equation is balanced now.
⇒Step 9: Write down the final balanced equation:
2Na+ 2H2O 2NaOH + H2
Question 30.
Balance the chemical equation by including the physical states of the substances for the following reactions. (AS1)
Barium chloride and sodium sulphate aqueous solutions react to give insoluble Barium sulphate and aqueous solution of sodium chloride.
Answer:
BaCl2 + Na2SO4→ BaSO4 + NaCl
Balanced equation:
Explanation: BaCl2(aq) + Na2SO4(aq)→ BaSO4(s)↓+ 2NaCl(aq)
⇒Step 1: Write the given unbalanced equation
BaCl2 + Na2SO4→ BaSO4 + NaCl
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having unequal no. of atoms on both sides. First, let us consider sodium atom. If we multiply 2 in the product (in NaCl), we will get the equal number of atoms as in product (Na2SO4)
⇒Step 4: Write the resulting equation:
BaCl2 + Na2SO4→ BaSO4 + 2NaCl
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is balanced now.
⇒Step 6: Write down the final balanced equation:
BaCl2 + Na2SO4→ BaSO4 + 2NaCl
Question 31.
Balance the chemical equation by including the physical states of the substances for the following reactions. (AS1)
Sodium hydroxide reacts with hydrochloric acid to produce sodium chloride and water.
Answer:
NaOH + HCl → NaCl + H2O
Balanced equation: NaOH(aq) + HCl(aq)→ NaCl(aq) + H2O(l)
Explanation:
⇒Step 1: Write the given unbalanced equation
NaOH + HCl → NaCl + H2O
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
We find that the equation is already balanced.
⇒Step 3: Write down the balanced equation:
NaOH + HCl → NaCl + H2O
Question 32.
Balance the chemical equation by including the physical states of the substances for the following reactions. (AS1)
Zinc pieces react with dilute hydrochloric acid to liberate hydrogen gas and forms zinc chloride.
Answer:
Zn + HCl → ZnCl2 + H2
Balanced equation: Zn(s) + 2HCl(aq)→ ZnCl2(aq) + H2(g)↑
Explanation:
⇒Step 1: Write the given unbalanced equation
Zn + HCl → ZnCl2 + H2
⇒Step 2: Compare the number of atoms of reactants with the number of atoms of products.
⇒Step 3: Now, first we consider the element having uSnequal no. of atoms on both sides. Thus, first let us consider hydrogen atom. If we multiply 2 in the reactant (in HCl), we will get the equal number of atoms as in product (in H2)
⇒Step 4: Write the resulting equation:
Zn + 2HCl → ZnCl2 + H2
⇒Step 5: Now check whether the equation is balanced or not by comparing the atoms
We find that the equation is balanced now.
⇒Step 6: Write down the final balanced equation:
Zn + 2HCl → ZnCl2 + H2
Question 33.
A shiny brown colored element 'X' on heating in air becomes black in colour. Can you predict the element ‘X’ and black colored substance filmed? How do you support your predictions? (AS2)
Answer:
⇒It is given that ‘X’ is a shiny brown colored element. This means ‘X’ is a copper metal.
⇒When copper (X) is heated in air, it becomes black in color due to the deposit of copper oxide on its surface.
⇒The reaction takes place:
2Cu + O2→ 2CuO
Brown Black
Question 34.
Why do we apply paint on iron articles? (AS7)
Answer:
We apply paint on iron articles to prevent the corrosion and rusting of iron. It decreases the rate of the process of rusting of iron.
Question 35.
What is the use of keeping food in air tight containers? (AS7)
Answer:
The use of keeping food in air tight containers is to prevent oxidation and to slow down the oxidation process, otherwise the food undergoes oxidation and becomes rancid.