Class 9th Physics & Chemistry AP Board Solution
Improve Your Learning- the motion of particles Describe an activity which provides the evidence for…
- attraction between particles Describe an activity which provides the evidence for…
- inter-particle space Describe an activity which provides the evidence for…
- Name the characteristics of matter that are demonstrated by diffusion.…
- "When sugar is dissolved in water there is no increase in volume". Is it true or false?…
- Is there any change in mass when a substance changes its state? Explain with example.…
- Do all substances change from solid to liquid and liquid to gas on heating? Explain.…
- Define the following terms: a) melting point b) boiling point c) evaporation…
- Correct the following statements. a) Water boils at 100°C under atmospheric pressure. 14…
- Why do we prefer to sip hot tea with a saucer rather than a cup?
- When water solidifies to ice then heat is a) Liberated b) Absorbed c) No change d)…
- Convert the following temperatures to the Celsius scale. (a) 283k (b) 570k…
- Convert the following temperatures to the Kelvin scale. (a) 27°c (b) 367°c…
- How can we smell perfume sitting several metres away from the source?…
- Steam produces more severe burns than boiling water. Think why?
- Fill in the blanks. a) Temperature does not change while a solid substance is …….. or a…
- Match the following.
- How do you appreciate sweating mechanism of human body to control the temperature of the…
- Make a model to explain the structure of particles in solids, liquids and gases.…
- the motion of particles Describe an activity which provides the evidence for…
- attraction between particles Describe an activity which provides the evidence for…
- inter-particle space Describe an activity which provides the evidence for…
- Name the characteristics of matter that are demonstrated by diffusion.…
- "When sugar is dissolved in water there is no increase in volume". Is it true or false?…
- Is there any change in mass when a substance changes its state? Explain with example.…
- Do all substances change from solid to liquid and liquid to gas on heating? Explain.…
- Define the following terms: a) melting point b) boiling point c) evaporation…
- Correct the following statements. a) Water boils at 100°C under atmospheric pressure. 14…
- Why do we prefer to sip hot tea with a saucer rather than a cup?
- When water solidifies to ice then heat is a) Liberated b) Absorbed c) No change d)…
- Convert the following temperatures to the Celsius scale. (a) 283k (b) 570k…
- Convert the following temperatures to the Kelvin scale. (a) 27°c (b) 367°c…
- How can we smell perfume sitting several metres away from the source?…
- Steam produces more severe burns than boiling water. Think why?
- Fill in the blanks. a) Temperature does not change while a solid substance is …….. or a…
- Match the following.
- How do you appreciate sweating mechanism of human body to control the temperature of the…
- Make a model to explain the structure of particles in solids, liquids and gases.…
Improve Your Learning
Question 1.Describe an activity which provides the evidence for
the motion of particles
Answer:Activity 4: Diffusion of Incense Stick in Air
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)
Fig.1
As We lights the Incense stick. Scent in the vapor form. Vapor particles of scent mixed with air and reach each corner of the room, which is called diffusion. This activity shows us the particles of matter are movable.
Question 2.Describe an activity which provides the evidence for
attraction between particles
Answer:Activity 8: Force of attraction between particles of matter
Trying to break nail and water stream. We cannot break the Water stream because there is attraction between particles. As you can see in fig.2 solid have very Strong Forces of attraction which restrict the motion of particles that’s why its shape and size are fixed. In liquids weaker forces of attraction than solids that’s why volume is not fixed. Gases have the weakest forces of attraction. That’s why Gas particles have the highest mobility. Mobility of liquid particles is very high than Solid particles.
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)
Fig.2
Question 3.Describe an activity which provides the evidence for
inter-particle space
Answer:Activity : Solution of Salt and water
As we dissolve sugar in water. We can see there is no change in the level of water. Water particles have inter-particles spaces. Sugar particles occupy those spaces. That’s why there is no change in the level of water. This activity shows us matter has inter-particle space.
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)
Fig.3
Question 4.Name the characteristics of matter that are demonstrated by diffusion.
Answer:1. Particles of matter have spaces between them. You can see in this Fig.1 air particles have spaces between them
2. Particles of matter can move. Particles move from high Concentration to low concentration. As we light the incense stick in room we can smell its fragrance everywhere in the room.
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Fig.4 Diffusion in gases
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)
Fig.5 Diffusion in liquids
Question 5."When sugar is dissolved in water there is no increase in volume". Is it true or false?
Answer:There is no increase in volume. Particles of water have some spaces between them. As we dissolve sugar, Sugar particles occupy the free space between water particles. If add more and more sugar then it will reach the solubility limit of water then no more sugar will be soluble so sugar will deposit, then it will increase the volume
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)
Fig.6
Question 6.Is there any change in mass when a substance changes its state? Explain with example.
Answer:No. Mass is neither created nor destroyed.
Explanation: If I have 50grams of ice and I put it in a beaker I allow it to melt. The mass of liquid will be same i.e. 50grams.
Question 7.Do all substances change from solid to liquid and liquid to gas on heating? Explain.
Answer:No. Some Solids do not convert into liquid eg Naphthalene balls, woods. It depends on the molecular energy of the solid. Bond Dissociation energy of naphthalene balls particles are very low that’s why it does not convert into liquid. Woods have tightly packed structure. Dry ice is a frozen CO2 at -78.50C CO2 particles have weak wan der val forces. That’s why it converts into gas from solid state.
![](data:image/jpeg;base64,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)
Fig.7
Question 8.Define the following terms:
a) melting point
b) boiling point
c) evaporation
Answer:(a) Melting Point:
Temperature at which solid starts to melt. Melting point is the temperature at which solid and liquid state exists in Equilibrium. This process is called melting.
(b) Boiling Point:
Temperature at which liquid starts to boil at atmospheric pressure. Vapor pressure of liquid equal to the atmospheric pressure. This process is known as boiling.
(c) Evaporation:
Evaporation is the process of a substance in a liquid state changing to a gaseous state due to an increase in temperature and/or pressure. It is Surface phenomenon Liquid molecules collide each other and transfer energy to each other, When Liquid molecule at surface absorbs enough energy to overcome the vapor pressure.
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)
Fig.8
Question 9.Correct the following statements.
a) Water boils at 100°C under atmospheric pressure. 14 Matter Around us
b) a liquid evaporates above its boiling point
c) solids have the largest inter-particle space.
d) gases have the strongest inter-particle forces.
Answer:(a) Water boils at 100°C when pressure around the water is atmospheric pressure, that is 1atm = 1.01
105 Pa.
(b) a liquid evaporates below its boiling point. In this process Liquid Molecule collide each other and transfer energy to each other, so that molecule at surface absorbs enough energy to overcome the vapor pressure.
(c) Solids have Lowest inter particle space. That’s why Solids have fixed shape and size.
(d) Gases have the weakest inter particle Forces. That’s why gases do not have fixed size and shape.
Question 10.Why do we prefer to sip hot tea with a saucer rather than a cup?
Answer:The rate of vaporization increases with an increase in surface area. Saucer has higher surface area so it is easy to sip hot tea with saucer. So there will be more hot particles form into vapor and cool down the tea. In the cup due to less surface area less hot particles will be at the surface, so there will be less hot particles convert into vapor and cool down of tea will take more time.
Question 11.When water solidifies to ice then heat is
a) Liberated
b) Absorbed
c) No change
d) Depending on the condition heat may absorbed or liberated.
Answer:Liberated
When water liberates heat its temperature decreases. If at 0°C water further liberates energy then solidifies to ice. This process is known as freezing.
Question 12.Convert the following temperatures to the Celsius scale.
(a) 283k
(b) 570k
Answer:a) Temperature in kelvin = Temperature in Celsius + 273
T(K) = 273 + T(°C)
Using same formula,
283 = 273 + T(°C)
T(°C) = 283-273
T(°C) = 10°C
b) Using above formula,
T(K) = 273 + T(°C)
T(°C) = T(k)-273
T(°C) = 570-273
T(°C) = 297°C
Question 13.Convert the following temperatures to the Kelvin scale.
(a) 27°c
(b) 367°c
Answer:a) Using above Formula,
T(K) = 273 + T(°C)
T(K) = 273 + 27
T(K) = 300K (K represents kelvin(unit))
b) Using above Formula,
T(K) = 273 + T(°C)
T(K) = 640K
Question 14.How can we smell perfume sitting several metres away from the source?
Answer:When perfume is released from the bottle it quickly turns into vapor. Vapor particles have less force of attraction than liquid. That’s why rate of diffusion of gas is very high than liquid. Thus we can get the smell of perfume sitting several metres away from the source.
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)
Fig.9
Question 15.Steam produces more severe burns than boiling water. Think why?
Answer:At Boiling temperature of liquid does not change. It absorbs energy to convert into vapor. That’s why Steam has more Energy than Water at boiling temperature.
Question 16.Fill in the blanks.
a) Temperature does not change while a solid substance is …….. or a liquid substance is…….
b) A vapour on cooling changes into …….and on further cooling changes into……..
c) Matter changes from one state to another either raising the ………… or lowering the …………
d) A change in which a solid on heating directly changes into vapour state is called …………
e) The inter particle spaces are ………… in gaseous and ………… in solids.
Answer:(a) Melting, boiling
At melting and boiling temperature substance absorbs heat to change its phase.
(b) Liquid, Solid
As Vapor loses heat it converts into liquid, on further cooling its temperature decreases and it will convert into solid.
(c) Temperature, Pressure
Water boils when its surrounding pressure is equal to its vapor pressure. If I keep temperature constant and change its pressure so that it’s surrounding pressure equals to the vapor pressure. It will boil.
(d) Sublimation
(e) Highest, Lowest
Question 17.Match the following.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAYkAAACOCAIAAABLzWPmAAAAAXNSR0IArs4c6QAAG65JREFUeF7tnb9u3UbTxpPvMgRBMOxcgwtDduHCzgWosFW5EpDUgt2oVJPAtQWoUqW40AVYLlQogQpfgxMIhqDbyPd73weYd7xLLpc8PBTP0bAwKHJ2duaZ2Wf/0Wd//Pfff3+IKxAIBAKBmSHwfzOzJ8wJBAKBQOA/CPzox00//vhjoBIIBAKBwB0iYIyUclNM8e4wKlH1lAjQE0e2Twl4TV0+KDGnq0EsZAKBQGBqBIKbpkY86gsEAoEaBIKbalAKmUAgEJgagUW5ifnhzz//PLXVY9T38ePHCdb+f//9d2rh4iaxmofYwENe/fTTT4N9Mj2JBuLy66+/5mqncXywO40F//nnH9xsdEcI//XXX+PWiDaCYnHhRhGkosZojl57KFyUm7SamDe8QBYEaFHv3r37888/Qent27crhIm4YBkNfhgIsNJvv/324cOHvDjAgvDTp0+HaW4rpQ7j69evicD29jbRJKzzAWdcx2ekDaDtwiz/Z+U9mTGsYKX+1RUrIwNof/zxx/K8e/ny5S+//DJM/99//415YtU7vzDj0aNHZTNwFvLqZWo5aXkLCG0KqYsae1UXwjUI+KB8R0aFaBEJI9Q8UXhbaGZ5QTVaXVZQ7YE/7ZWSQ8I+UfjTEpHml8hTBAsR4F9eqX16+1WjKjK8vB57KCX8qyoK6ejNVpOWO3blgTHfVYuv1BeUtsRazzs5hla8kZu8qjYHBZ0uU2IYlpnCG2+IeXg97D4T2tRStpN3avgrCYE3I3kFREmslQZJR14gr0I7HB2fmja/KjI+KLVzuk+fPpl7hCSZ+T9//vzy8tKDbvdMDSy5X7x4wWSBixG4CAJVr1+/1rKLroODA1VEcqgWRtHcn52dSUDCmiIx8P78+bPkSR30mx5G3XrFREBTTolRY24qAkdHR6bHr0OJYlTw/Pzcm2p1MbzHC5GI5hc8efjwoWeBRnDyh1iC5WZqZSmJASxNyLje03FBT6ODQEcReaSZFLFggiPDwLltgYznjd0GSix/MNLWKMHKRmdKj9xUjNnZ2SlDQZLgSGPxXhhKmAx58+ZNuSDwfvnypa/yZeDT14ZVka/lJu8PXJMkwZMnTxrTQi3Zlgm4ocXCMmTnq1eveMWfaDs5OTH9dg/f2WyfRDk+PpYMAjaQoRkfHh7qOelLdtoqADIo16vr62tTxcN82QLlplOsZxyEqXpCQe6/ffuWh/b09JRMpXnwSkzKk2EZ4C3pq8EDW1+2xkG0wd0G9f7+vofa6gI0nneurO3t7SkcypmbmxtpUHrklqOz8XkiCey3t7f1jhckMWxzc7OsivxsTIZCqSXhM4rLM1RSy01aHNVFmtZ74mcHxhS+133w4EG+4pjoh8jUGDCDwYvvRRmwyKq8IlMiMjL7cxpF+dbWlsm3cVCb1yj0jYf7RTpwb0k9zpJcZL+v3FZ5a81Vzhqn+IKFKBj+9CgqoqGlRbBxG24RJPuiZ/KdCTlY8+j4DLZk/gWruAlS8JOFZO2g7GSy7IJwQkYMampaFOMa+m2GBnSPngiS9VoNXvLL5iM2VUxalO8DE6rqjGJCRglVdRZPBPr2xr74khpVQkbii8aRRR5uJNWx2VzPhqi8otfRXI840uflm181I6a+CHfK1yRkp5JGgdHxGWbGSpSq4iZ58vjxY91oMcJfV1dXjTmkiZt9YUDHSJpq8qVJE3+SkZ1zeyQpxYiJLpcFKasalvRlpT/HndUNe95oJ7MM68xlrSyvvHZ3d7FN7Yp/uedJZdlEjDUXm73aEhsyIgJfRa6fmbVNtTTAHGYDpfKREVAb8u/fv6evyrsBZYhNh5PxNebJnouLC93gjo2VNjY22qylrprRE/4WlPSCAvcbR4VeCV70HeEuCZ9erq2SsF/Ax+629Xw/VmLokexijLhPZ+OgZPdKq+P5Vo7vhO1tsqvSKFO/T+cXcds2jPJ9OkolVSTYgrbWrRNPbQ1bmBsgFgLhbzsMpkeqlHwg0PYNQb5P1+igedRrn87jQEEr60Pg4+ibSttW7zrt0y0Dn7Y2u4rPPQXVfkNQ8DO+b1pSEszqI6MBPnpuGlDcitR8HwDfdX5nkPcNBatoJMv+vmksfBbBdm5lR+amAWkxN0Tmac9Kc9O4xpdzbFjvWJglaARa+JzNj2eHJc+4+AyzYYalxuQmdBVCOEPnV8ikVUxf/1FV34FMITSCovFTUs0WB3zCXuYmjGFenK8hiAcHu7YkfFYoq8um+qDEb8ut0uJg2DoiAvHbciOCOZaq+G25sZAMPYFAILAsBHp8Q7AsE0JvIBAIBAIZAsFNkRSBQCAwRwSCm+YYlbApEAgEgpsiBwKBQGCOCAQ3zTEqYVMgEAgEN0UOBAKBwBwRCG6aY1TCpkAgEAhuihwIBAKBOSIQ3DTHqIRNgUAgENwUORAIBAJzRCC4aY5RCZsCgUAguClyIBAIBOaIQHDTHKMSNgUCgUBwU+RAIBAIzBGB4KY5RiVsCgQCgfS35QKRQCAQCATuEAF+GFO1x+9e3mEUouq7RCB+9/Iu0W+pO373coZBCZMCgUDgOwRivSkSIhAIBOaIQHDTHKMSNgUCgUAtN3FCvB0d7lHjzGimiDVHQgfWNQgYzkAKsDpkPLk4Qt2O6q7RKRnC16aQSrnqVd0TSQ+LxYWIWMIvL/l99AlcY3S8JWsZkVpuanP+w4cPHKP84sWLNgHFz/PasKa1luhP5hS5/u7dO055297eziv9+vUrERzAd5PZP31FYgSQKVTdmfzTm71ONS7KTWDx6tUr/v348WMbLpwXSMOIsVVN3tAY3r59WyPZS+b9+/cc9/jw4cO2Uvv7+0dHRxEjw4eMhXrsT4sL5M4mtyHZmfy9wtQoTD6UKXLxKuapoR83MQLSlTDR4eHhyclJwUMaBs2jUYBhlHT6gavGVvaqcTrZVh22mZ1WUMM3XVZQfaO9ojqNk3VZQ83FpEHCVp3mX752Q0lD9MSAxofJ3Pnq6iq3J3HcBLC/DRN4Z2dnpxAgGhun5p6dnc0zTSe2isDRoXoqb5zTyarO5DfjfRJaZvo0aMzzZE5nSp4+fToxLBNX14Ob6El0XjCTuNevX/s+9vHjx+fn5wXT4f7Pnz/n3TJA0ydILdMKT080p4ODA1VXP+wiq7DNTqC+uLjAKqKLNtUCS3p6Yprz7NkznnODC2/evJEYqenJ1MR4hZjPIUhZRehRoSdqR5g/scFQwjW8MAPEYo0PEwyxX6UgjsaJM4jZ+dcg2ZjcVJe0tMZIgYPgiuvy8pJMqMShM/mlh8ykCdiJ2wY1x5pbBMnzcjdMezElOv18ja8e3KSD57k0jv3y5YvhQg8DxOUZAd1LvqIBZfBcephW0Kpt9ZfWqMURYs+/t7e3CrANExrXR2AKK4j8p0+f+Pf4+NiM14zJRjSYLXfUSZoxz58/9+6YGDLo923Yj/wpzlupwnhKaSSCX9++fZObGCC/Gh8mqQY768nu7i7yCcJ4wUObA+7t7eFpnqw3NzeF2ZzJg/P9nDvkiIHz5uZm/rzxSU3yU5AEIFimQZmpPLQIkqWNEbRSvr1Umre6Yj24yTtJq+vrsyjAbzyppVkSqP3QkAqaUWI9jycFX+TBgweJBnJia2vLHmK8MUWhrraGmuv3SsgeY0/LRbo4ukQ9t5lX48M2ezY2NtpeWXVU0ShT42zfaK63/DI4GgJi9GrBUkMgNL4pkaWevxpBrifNVY/RQG7qRLARF0YBfqickFFCVYORvb6+TsomZJRQVd+Kcv1eg43PxaHqErWAajNH9ZaND9uM0bAxv3DNyJqbxkblebmvs/dTfklfVDBWshm6GkJCRglVNYJf7rzXKV5DuElTYo2DdEErNPjOiQOtkaj7lSlmQDZtYX2Hlta4yV2POCH3+00apDDZsTFFbny9cnmK/rbFCJ77pTE4iIsiNlYyiBofFixhtpivGRECYE++z8iV0NPWbMAxSV9Sm+yF8ByECVM9BVQmP0sQNmmwobcakUWQ5CFXCwiQA7bpdHp6OgeslmdDD26yWYkWxb1NpDWo1ViZTMT4k/aggS6LfIuPpQk2q85wnHSybIRVDF4gQT3Jja8xGwpQcTSj3/OyL85zZmpWO2vhLOKQ6Phlg3kGVog1PswtYS9GBXmlFYrkIhCsUJhy+Ztc0D39QSc9sQDcWLwGnzWTYVugvO88IPnRadEkCS3VSS1rWeRG+QsScoBQWkqsGewNyW2TAt75CUL9vVpsvfxqSZIxydRptezXNl8y2Uxc0CRdO4z35Cpnez0a6538EyeDD0qPcVMbSWv1pG0osebUviLusQda/g6DCbXtMK6IT8s1Eyqv+VA+kn+JYfC8OGDcRELX9zATc/BY1a3BuAko9BWFffnlwaHnX/WB4YBYd2Z7Jyz3IfkHALtIER+U+G25JfJ+qJ4zAqzaJMumc7b2ntjmgzLCnO6eoBZuBgKBwJQIBDdNiXbUFQgEArUIBDfVIhVygUAgMCUCwU1Toh11BQKBQC0CwU21SIVcIBAITIlAcNOUaEddgUAgUItAcFMtUiEXCAQCUyIQ3DQl2lFXIBAI1CIQ3FSLVMgFAoHAlAgEN02JdtQVCAQCtQgEN9UiFXKBQCAwJQLBTVOiHXUFAoFALQLBTbVIhVwgEAhMiUBw05RoR12BQCBQi0BwUy1SIRcIBAJTIhDcNCXaUVcgEAjUIpD+tlxtuZALBAKBQGAJCNgP/sXvXi4B3VC5CgjE717OMErxu5czDEqYFAgEAt8hEOtNkRCBQCAwRwSCm+YYlbApEAgEhnMT58QyOaw5w2tclDmgOY7GNkgVBTvMenGoC2EF+XHrWtzapWogzSzTuNHJ4EANCDokmeS30+S98FKtMuVmUmN13s5p7Bm9luHcxKnZrKhzULiOD4xrPRCgvXGSXXI0vFzjOGyOt+Pg7PXwtOyFukA7GbzTZSRfvHixvK569E6o06O7F1jw7EyOGr+Hxy4ucjrgnMtCPZ3RfPnyZfn48jk7WJ/ttMy+J7Av9dx2KW88+rQRcCQHuHDnscNms+F/d/qsoGAcSWlU6sNGNjdCJnR0nKwuf1QhpKa6BLpdlvfJqarUrmbjT9nlYFWem2H8iVpfnaqQ2P98/uEH1V5pYY6JryVR5Z2SL1SNARgvw8xB1W6XASLlVoUnCw8mOg09w98bZg9VUSMyiWvo7OSdGv668xSvMaCQ7WDlEwZtREHI+Daf5JUyrRFAJbkPn7UgHQ6cJ63SRrmt5DcZhd5MkrP2VgmTcFOesTUQTS/jg1LLTUYNmIuf1pAK8RA6wlFQ8qdC0naKtxC0RqXwSN5yJeEmk1d1JuYjV+amXhYmUfcZ4Hs2ajeIlF5yXPI5lStrJSMQzCqjM5W1dJGnvlKvPL/3yJjyJPkwu2awYKZOn7sj1ljgJnVyvq5KbspJTUoUJguB+qrcFx6ajNLGUiUfN/kM9wmDcoR9ZrbdjwjmWKp8UKrWm5jrnp+fn5yciJtf/fcynn727Nn19bXnfn+/v7+vP5m9gxqrVNw/efIkGS6ZZm5ubm7056dPn46OjlhuPD4+5r6xCkK4vb3Nq42NDf49ODiQGJP/glWDLaTg4eGhOULVpMjZ2RnPcY3UZDkGg/f29jxEifzV1VXiy87ODk9ub2/tua344KAcESxahRU4iZLT01NDA8O450muEGRMSaKBoChA5QvN3tQu8dV7Dz6bm5sD7H78+HFhicqSc3d3F6jzKJA2vjhpo9wuX1rwtYThJgliW8Z2Kb7j91XcJBvV+Ee8LDbaANKV6IfyPS32qr2tBdYradMAY5rBnmThI/KJ9GLZuK0Wv8nI0qn0+BF7W0EpR1JF8i0IrPVJyX0vBHoJ12O4ipL1S+DDvEuakuXSu3fvhinszJ+2jB1W3TSlenDTkrpK2ichsTFh4jbDEHrpue0NJWsKxkTwBRuXuFDYr7G8Z3iFsB/zd4acLlHyGPD69etEPiGjhKo6ldeMmDqVrIfAsj9Ssaak3TdLJ78g1QvJxlmI19CWsb1qmVi4ipvIWgiCkaGMowX6Tvvy8vLBgweL2G2L2cl3OrReMGXygoB9SDKgIsxj8KWC+kplkevNmzeQqY0yDA2ewBfQDRfdVOOnFTwkjTSD42J6pZsvX750moTlpnNrayuXZ6aAm8KQf7nnSadaL0D3WzN6QvPog+hedi5bmIS3hYVedRHHGl6jKZHS1hmwxKFaLi4u2qqTcKNVWj2wxKZfTILYlrG9XJteuIqbMEurGxp80gKZV5utNEUDd4ADjAXIdWk2+kMPMSYeGpJQOzI1UW80ACU2FRpgYVKEVNBelUcDLtB+JTZr4QmULF1sRM1DW9PBcXtua3kF8wCZ4lZp3lWyNqEFL2T4F2NqVit8jXCl1s4Klzxd70EWS6g1EclRop9+/vx5G3oKjRYu1KCAkd7XPy8gr6SieD4qZyhNfynltMckOo0Zu3hDWLoGv8BOZX3X2+P7pk7EbLexU/LOBWq+D8Cdzu8M7tyRGgPK2c7bmi1LX1Hh+6a+XyfV2L+WMj4oteOmNo5k68EPdpZOpVHBMhFgnNX5PyEYwBZW+pdp3aS64d++H3m/f//eNmQntXVNKxvOTVrGYxbgN8vXFKV75BYzTWYHjc2SKaqmivcBDviXXYv6ZQQkmUw1/l+f+wDXMnyM35ZbBqqhcwUQoGdlWrQCht4nE31Qho+b7hNi4WsgEAhMjUBw09SIR32BQCBQg0BwUw1KIRMIBAJTIxDcNDXiUV8gEAjUIBDcVINSyAQCgcDUCAQ3TY141BcIBAI1CAQ31aAUMoFAIDA1AsFNUyMe9QUCgUANAsFNNSiFTCAQCEyNQHDT1IhHfYFAIFCDQHBTDUohEwgEAlMjENw0NeJRXyAQCNQgENxUg1LIBAKBwNQIBDdNjXjUFwgEAjUIBDfVoBQygUAgMDUCwU1TIx71BQKBQA0C6W/L1ZQJmUAgEAgEloSA/eBf/O7lkhAOtXNHIH73coYRit+9nGFQwqRAIBD4DoFYb4qECAQCgTkiENw0x6iETYFAIDCEmzj5WmeTcnFYEPc1B1XfLdblY9fu1rbG2jk+V8e0LnLY+vR+tRmsnGk8h316IytrJGfsDKjO/FlFB8s4cORX/RFYlZD2EhvCTb4CDuTiaF9OqetV67KFdXYezTuvqPBqcatGbH6cYa/jc3U49YgXZOePnxsxBVHL4ZGNBnOIIWfbcmT2/LsxQS1YOKKuEvmVczD3i/DNqiNclJvwUGdnzrxLJMlW6zRaWvKTJ08qG8YcxCCdo6OjwuGRDx8+hLk4/HYO1nbawAGi3pea/FktBzsR0OmhnWJLFPCnqlNN4ZD1ly9feju8JEMn3g44oJ2CplPDBC5u7KGdSc/DR48e2StfnZcn+9GApGmwJ9JfeMVbHVprlfozbL15jZZ4fGSeL06RRnyoK0fAG4mSpCDKccpkMMwQ8LUgk8fLY8Xb5JBe1eVNEnrmi8UrtwrNJtyWCdI8IE+WUaRgSZ7PijhmCHyzR3jan2UHfbZzn+ebPu1RRY3hMwN89K12r98CpIf2CguTHFC2+7JqAmpxptzSO8kxAaJM60yAzjh6ML9LlEK0sMDoQG74aoblnPQYiNKvhx4v3QtQhU3V+eh6BE3Atx/LLZVtfJXkipf0922WKLFklS5fEWEzyvPQmVM+L3MjfRFliYfIciIxwErhvoUvb10Jb3olCc6FHohXOWHluUhdNWKdSby4QCHbwdPHkbosf8TmHljrtPSwzUHf7fl7cDMNecsynT58Fn3pEZ5t99LZxhqotegjk3T5/lXbfZIhCwbXY1s1p2O4fn5+fnBwIHbML0azmN53KeHk5AQ4tre3pVDrFHqIQu6ZLaL27OxMAtxrXqbqvn37xv3NzQ3/WtUjrs4w+yBUMo8auT89PS1YksAik2QeFxMEOeUvTYRtskmOHh8ft2D83WODaHNzkxf7+/t6jZGCJbn29vYqx+ess4Ct5ulcVERETFthyob+jY2NTuNZmjRMOoXvSoDYCdj8Ih/AR4FjQZMeIlkraHPw8PDQoiYlSmwWFi3oQJ0MamRAEr5Ez9XVFTIkp6Ur+n268rYtcNTuh8ltgDNbx369JdkoYou5VKRsUUsZMbhV3CSbajKvbzI9ePAgKUKK+4esR15fXxfUgosmONrVGnfZC0aWWi7ue3kHE9Flsfqr4n752fTAI376trW1VZMoZTM8XGY8qyf1xmODFSQpKwsubnllRROIlXkcphBfQwfJzKtsG2AasAaXFtFp6hoB7OzsmJKa8NlWGsV958d9YaxAKSknPzvxlB4ja9UyIge1GdCDm25vbzvd6CuQ805CRglVNeqnT9DQlz6nBut6I5ORcGHU0KiTtJNhDHTJy3zfMCGjhKrq7cwltR3ZuITXqTaZuFUORT3JdlYxc4Hy3jkDJUiEaBLT3d3del+S2Z8fLzMqYRgF8mr59eEzGk3IKKEqbySJweBOmZksMzX6kpBRQlX17veVrOImzaFsRuMH+aoPc+H+fM5StobxJNE1dtf+pX/IIAi1vifJFTIHsbESTV0CBWrPX5GIFxcXKmgDV+5JO08o5CJ1lT2ymSZiyNtYqW3IqcGwqWV0Q5/cN4QFedvpMwcFju9RE34EbRqeQYpk44gvrxQYa3qvz58/t02XRnR8QVVAVB4X0Gk9ffrU5lC+ujYHSWzia8iDsIEszHmbLJs0hs/X5RsI6SrGVO5xX+DNZ8+eSc/l5aUpZL7SNmDEX7ONtQ7y3JZiFoS6VDxZl21bYkz2btDoJSfbp8vXIJOdJltvtg4h2afzfYVeJTtluGZKknmK1vmS/QtbJbX1SDRo6OFxT9ZWzZHGfbrOtfBk+8wM9uvcfuXCL3l6w2SGbcHYQmZuebKDmefJPdmns4EwEOUxLW8KteWqQpDsSLSFz4KlGPkNlsI+XdJaLb7S5puVqa3fp7PijZi0UUrjc2/MOL9DQJ/JiMMWUJdIpaF6rggwIlDrKhioIVjfqfGSPGZqU7CWtwOmAhM4yPSCYd1MMBw9ND4oVXO6sgUamgYxjR6n1VKoLw8LE0B9nGlbijP3jlFD5WTWHFktB2eO/3/Mq5zTtQ3MtE/R+OVOr7FcCK8HAjafTdyxLwDn42aS/LlhDAOTeVbB+MkcTD5Pmw+eo1gy/pxuBTg4TAwEvkegPKcLtO4EgZHndHfiQ1QaCAQC643ACOtN6w1QeBcIBAJ3gkBw053AHpUGAoFABwLBTZEigUAgMEcEgpvmGJWwKRAIBIKbIgcCgUBgjggEN80xKmFTIBAIBDdFDgQCgcAcEQhummNUwqZAIBAIboocCAQCgTkiENw0x6iETYFAIJD+RkogEggEAoHAHSJgP1xT+gmbO7Qvqg4EAoF7jkDM6e55AoT7gcBMEQhummlgwqxA4J4jENx0zxMg3A8EZorA/wNplFbuA1hjBAAAAABJRU5ErkJggg==)
Answer:(a) (iv)
Conversion of liquid into gas is called evaporation.
(b) (ii)
Solids are non-compressible.
(c) (i)
Gas particles have the weakest inter particle forces.
(d) (iii)
every matter is made up of particle.
Question 18.How do you appreciate sweating mechanism of human body to control the temperature of the body?
Answer:1. The sweating mechanism of human body control's the temperature of the body it is really awesome.
2 When your body temperature rises above 98.6 or your body recognizes that the temperature in the surrounding air is higher than the temperature in your body, it’s time to sweat. Sweat evaporates from your skin taking a little bit of your body heat with it. But sweat will only evaporate in an environment where there isn’t much water in the air. In a place with high humidity, there’re already lots of water molecules in the air. So your sweat won’t evaporate very much because the humid air can’t hold very many more water molecules. As more sweat evaporates from your body, the air close to you becomes more humid, making it harder for your sweat to evaporate. One thing to keep in mind about sweat is hydration. Your body uses a lot of its water to make and release all the sweat it takes to cool you down. If you don’t replace that water you can become dehydrated.
Question 19.Make a model to explain the structure of particles in solids, liquids and gases.
Answer:1. Take some beads for solids
2. Arrange those balls without spaces because solid particles are tightly arranged without any spaces. E.g. woods, box, bench etc
3. For liquids leave some space because Liquid particles have some space between them. E.g. Petrol, water etc.
4. for gases leave very much gap because gas particles have the weakest force of attraction so they have very large spaces between them. e.g. oxygen air etc.
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)
Fig.10
Describe an activity which provides the evidence for
the motion of particles
Answer:
Activity 4: Diffusion of Incense Stick in Air
Fig.1
As We lights the Incense stick. Scent in the vapor form. Vapor particles of scent mixed with air and reach each corner of the room, which is called diffusion. This activity shows us the particles of matter are movable.
Question 2.
Describe an activity which provides the evidence for
attraction between particles
Answer:
Activity 8: Force of attraction between particles of matter
Trying to break nail and water stream. We cannot break the Water stream because there is attraction between particles. As you can see in fig.2 solid have very Strong Forces of attraction which restrict the motion of particles that’s why its shape and size are fixed. In liquids weaker forces of attraction than solids that’s why volume is not fixed. Gases have the weakest forces of attraction. That’s why Gas particles have the highest mobility. Mobility of liquid particles is very high than Solid particles.
Fig.2
Question 3.
Describe an activity which provides the evidence for
inter-particle space
Answer:
Activity : Solution of Salt and water
As we dissolve sugar in water. We can see there is no change in the level of water. Water particles have inter-particles spaces. Sugar particles occupy those spaces. That’s why there is no change in the level of water. This activity shows us matter has inter-particle space.
Fig.3
Question 4.
Name the characteristics of matter that are demonstrated by diffusion.
Answer:
1. Particles of matter have spaces between them. You can see in this Fig.1 air particles have spaces between them
2. Particles of matter can move. Particles move from high Concentration to low concentration. As we light the incense stick in room we can smell its fragrance everywhere in the room.
Fig.4 Diffusion in gases
Fig.5 Diffusion in liquids
Question 5.
"When sugar is dissolved in water there is no increase in volume". Is it true or false?
Answer:
There is no increase in volume. Particles of water have some spaces between them. As we dissolve sugar, Sugar particles occupy the free space between water particles. If add more and more sugar then it will reach the solubility limit of water then no more sugar will be soluble so sugar will deposit, then it will increase the volume
.
Fig.6
Question 6.
Is there any change in mass when a substance changes its state? Explain with example.
Answer:
No. Mass is neither created nor destroyed.
Explanation: If I have 50grams of ice and I put it in a beaker I allow it to melt. The mass of liquid will be same i.e. 50grams.
Question 7.
Do all substances change from solid to liquid and liquid to gas on heating? Explain.
Answer:
No. Some Solids do not convert into liquid eg Naphthalene balls, woods. It depends on the molecular energy of the solid. Bond Dissociation energy of naphthalene balls particles are very low that’s why it does not convert into liquid. Woods have tightly packed structure. Dry ice is a frozen CO2 at -78.50C CO2 particles have weak wan der val forces. That’s why it converts into gas from solid state.
Fig.7
Question 8.
Define the following terms:
a) melting point
b) boiling point
c) evaporation
Answer:
(a) Melting Point:
Temperature at which solid starts to melt. Melting point is the temperature at which solid and liquid state exists in Equilibrium. This process is called melting.
(b) Boiling Point:
Temperature at which liquid starts to boil at atmospheric pressure. Vapor pressure of liquid equal to the atmospheric pressure. This process is known as boiling.
(c) Evaporation:
Evaporation is the process of a substance in a liquid state changing to a gaseous state due to an increase in temperature and/or pressure. It is Surface phenomenon Liquid molecules collide each other and transfer energy to each other, When Liquid molecule at surface absorbs enough energy to overcome the vapor pressure.
Fig.8
Question 9.
Correct the following statements.
a) Water boils at 100°C under atmospheric pressure. 14 Matter Around us
b) a liquid evaporates above its boiling point
c) solids have the largest inter-particle space.
d) gases have the strongest inter-particle forces.
Answer:
(a) Water boils at 100°C when pressure around the water is atmospheric pressure, that is 1atm = 1.01105 Pa.
(b) a liquid evaporates below its boiling point. In this process Liquid Molecule collide each other and transfer energy to each other, so that molecule at surface absorbs enough energy to overcome the vapor pressure.
(c) Solids have Lowest inter particle space. That’s why Solids have fixed shape and size.
(d) Gases have the weakest inter particle Forces. That’s why gases do not have fixed size and shape.
Question 10.
Why do we prefer to sip hot tea with a saucer rather than a cup?
Answer:
The rate of vaporization increases with an increase in surface area. Saucer has higher surface area so it is easy to sip hot tea with saucer. So there will be more hot particles form into vapor and cool down the tea. In the cup due to less surface area less hot particles will be at the surface, so there will be less hot particles convert into vapor and cool down of tea will take more time.
Question 11.
When water solidifies to ice then heat is
a) Liberated
b) Absorbed
c) No change
d) Depending on the condition heat may absorbed or liberated.
Answer:
Liberated
When water liberates heat its temperature decreases. If at 0°C water further liberates energy then solidifies to ice. This process is known as freezing.
Question 12.
Convert the following temperatures to the Celsius scale.
(a) 283k
(b) 570k
Answer:
a) Temperature in kelvin = Temperature in Celsius + 273
T(K) = 273 + T(°C)
Using same formula,
283 = 273 + T(°C)
T(°C) = 283-273
T(°C) = 10°C
b) Using above formula,
T(K) = 273 + T(°C)
T(°C) = T(k)-273
T(°C) = 570-273
T(°C) = 297°C
Question 13.
Convert the following temperatures to the Kelvin scale.
(a) 27°c
(b) 367°c
Answer:
a) Using above Formula,
T(K) = 273 + T(°C)
T(K) = 273 + 27
T(K) = 300K (K represents kelvin(unit))
b) Using above Formula,
T(K) = 273 + T(°C)
T(K) = 640K
Question 14.
How can we smell perfume sitting several metres away from the source?
Answer:
When perfume is released from the bottle it quickly turns into vapor. Vapor particles have less force of attraction than liquid. That’s why rate of diffusion of gas is very high than liquid. Thus we can get the smell of perfume sitting several metres away from the source.
Fig.9
Question 15.
Steam produces more severe burns than boiling water. Think why?
Answer:
At Boiling temperature of liquid does not change. It absorbs energy to convert into vapor. That’s why Steam has more Energy than Water at boiling temperature.
Question 16.
Fill in the blanks.
a) Temperature does not change while a solid substance is …….. or a liquid substance is…….
b) A vapour on cooling changes into …….and on further cooling changes into……..
c) Matter changes from one state to another either raising the ………… or lowering the …………
d) A change in which a solid on heating directly changes into vapour state is called …………
e) The inter particle spaces are ………… in gaseous and ………… in solids.
Answer:
(a) Melting, boiling
At melting and boiling temperature substance absorbs heat to change its phase.
(b) Liquid, Solid
As Vapor loses heat it converts into liquid, on further cooling its temperature decreases and it will convert into solid.
(c) Temperature, Pressure
Water boils when its surrounding pressure is equal to its vapor pressure. If I keep temperature constant and change its pressure so that it’s surrounding pressure equals to the vapor pressure. It will boil.
(d) Sublimation
(e) Highest, Lowest
Question 17.
Match the following.
Answer:
(a) (iv)
Conversion of liquid into gas is called evaporation.
(b) (ii)
Solids are non-compressible.
(c) (i)
Gas particles have the weakest inter particle forces.
(d) (iii)
every matter is made up of particle.
Question 18.
How do you appreciate sweating mechanism of human body to control the temperature of the body?
Answer:
1. The sweating mechanism of human body control's the temperature of the body it is really awesome.
2 When your body temperature rises above 98.6 or your body recognizes that the temperature in the surrounding air is higher than the temperature in your body, it’s time to sweat. Sweat evaporates from your skin taking a little bit of your body heat with it. But sweat will only evaporate in an environment where there isn’t much water in the air. In a place with high humidity, there’re already lots of water molecules in the air. So your sweat won’t evaporate very much because the humid air can’t hold very many more water molecules. As more sweat evaporates from your body, the air close to you becomes more humid, making it harder for your sweat to evaporate. One thing to keep in mind about sweat is hydration. Your body uses a lot of its water to make and release all the sweat it takes to cool you down. If you don’t replace that water you can become dehydrated.
Question 19.
Make a model to explain the structure of particles in solids, liquids and gases.
Answer:
1. Take some beads for solids
2. Arrange those balls without spaces because solid particles are tightly arranged without any spaces. E.g. woods, box, bench etc
3. For liquids leave some space because Liquid particles have some space between them. E.g. Petrol, water etc.
4. for gases leave very much gap because gas particles have the weakest force of attraction so they have very large spaces between them. e.g. oxygen air etc.
Fig.10