Class 12th Biology CBSE Solution
Exercises- Mention the advantages of selecting pea plant for experiment by Mendel.…
- Dominance and Recessive Differentiate between the following -
- Homozygous and Heterozygous Differentiate between the following -…
- Monohybrid and Dihybrid. Differentiate between the following -
- A diploid organism is heterozygous for 4 loci, how many types of gametes can be produced?…
- Explain the Law of Dominance using a monohybrid cross.
- Define and design a test-cross.
- Using a Punnett Square, workout the distribution of phenotypic features in the first…
- When a cross in made between tall plants with yellow seeds (TtYy) and tall plants with…
- Two heterozygous parents are crossed. If the two loci are linked what would be the…
- Briefly mention the contribution of T.H. Morgan in genetics.
- What is pedigree analysis? Suggest how such an analysis, can be useful.…
- How is sex determined in human beings?
- A child has blood group O. If the father has blood group A and mother blood group B, work…
- Co-dominance Explain the following terms with example
- Incomplete dominance Explain the following terms with example
- What is point mutation? Give one example.
- Who had proposed the chromosomal theory of the inheritance?
- Mention any two autosomal genetic disorders with their symptoms.
- Mention the advantages of selecting pea plant for experiment by Mendel.…
- Dominance and Recessive Differentiate between the following -
- Homozygous and Heterozygous Differentiate between the following -…
- Monohybrid and Dihybrid. Differentiate between the following -
- A diploid organism is heterozygous for 4 loci, how many types of gametes can be produced?…
- Explain the Law of Dominance using a monohybrid cross.
- Define and design a test-cross.
- Using a Punnett Square, workout the distribution of phenotypic features in the first…
- When a cross in made between tall plants with yellow seeds (TtYy) and tall plants with…
- Two heterozygous parents are crossed. If the two loci are linked what would be the…
- Briefly mention the contribution of T.H. Morgan in genetics.
- What is pedigree analysis? Suggest how such an analysis, can be useful.…
- How is sex determined in human beings?
- A child has blood group O. If the father has blood group A and mother blood group B, work…
- Co-dominance Explain the following terms with example
- Incomplete dominance Explain the following terms with example
- What is point mutation? Give one example.
- Who had proposed the chromosomal theory of the inheritance?
- Mention any two autosomal genetic disorders with their symptoms.
Exercises
Question 1.Mention the advantages of selecting pea plant for experiment by Mendel.
Answer:The major advantages of selecting pea plant for experiment by Mendel are as follows:
i. Pea plant has 7 contrasting characteristics which can be phenotipically distinguished.
ii. Every contrasting character has only 2 alleles and none of them are linked.
iii. The plant undergoes self pollination thus easily produces the offsprings with same traits generation after generation.
iv. Due to self pollination homozygous plants can be obtained easily.
v. Cross pollination for experimentation can be easily performed by emasculating the stamen of the flower without affecting the flower.
vi. They have a short life span and produce many seeds at a time.
Question 2.Differentiate between the following –
Dominance and Recessive
Answer:The differences between dominance and recessive are:
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)
Question 3.Differentiate between the following –
Homozygous and Heterozygous
Answer:The differences between homozygous and heterozygous are:
![](data:image/png;base64,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)
Question 4.Differentiate between the following –
Monohybrid and Dihybrid.
Answer:The differences between monohybrid and dihybrid are:
![](data:image/png;base64,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)
Question 5.A diploid organism is heterozygous for 4 loci, how many types of gametes can be produced?
Answer:If a diploid organism is heterozygous for 4 loci the different types of gametes that can be produced can be calculated by the formula 2n, where “n” is the number of loci. Thus,
n = 4, therefore the number of gametes produced are 2n = 24 = 16 types.
Therefore a diploid organism is heterozygous for 4 loci produces 16 different types of gametes.
Question 6.Explain the Law of Dominance using a monohybrid cross.
Answer:In a monohybrid cross, for any character, the F1 generation individual derived from crosses between the two different varieties having alternative characters, showed only one of the character and never the other. This feature was expressed as dominance of one trait over the other. The trait which appeared in the F1 generation was called the dominant and the other which did not appear in the F1 population was called recessive. It is obvious that though, in F1 generation the dominant phenotype appears, the recessive is not lost but re appears in the F2 generation. This suggests that there is no blending of Mendelian factors in the F1 generation but they stay together and only one is expressed.
Therefore, two or more forms of a single character can exist in a single gene locus of a homologous chromosome within a species that may put different effects on the phenotype of an organism. In the hybrids between two individual displaying different phenotypes only one character is observable. This phenotype or the character (allele) which is expressed in the hybrid is said to be dominant and the other to be recessive, whose phenotype remains masked in heterozygous condition, but is only expressed in homozygous condition. This is known as the law of dominance.
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Here the character tall is the dominant trait whereas dwarf being the recessive one.
Question 7.Define and design a test-cross.
Answer:A test cross can be defined as the cross between the offsprings of any generation with its recessive parent so as to determine the composition of the offspring. The progenies of such a cross can be easily analysed to predict the genotype of the test organism.
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)
Question 8.Using a Punnett Square, workout the distribution of phenotypic features in the first filial generation after a cross between a homozygous female and a heterozygous male for a single locus.
Answer:The phenotypic features in the first filial generation after a cross between a homozygous female and a heterozygous male for a single locus, say height, is as follows:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXcAAAERCAIAAAAPD3DuAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAOwwAADsQBiC4+owAAIRNJREFUeF7tnb9vHEeWx4uXr6LdCy6ScRxBpvgXjABBUmRSsI4HG9yQkWewhgESBmRcwECBAgNKOIkPGmEDpcQax7Mh0oFhGwI0gHOaFjQ0oOgCh94/gPeq+nd3dffrmq6a6unvwICpmapXrz6v+tuva6Zfr11dXQm8QAAEQMAagX+xZhmGQQAEQEASgMpgHYAACNglAJWxyxfWQQAEoDJYAyAAAnYJQGXs8m3R+uXk9u3JZWAw/XdqCHp7fGY6ZInNwNzZOB7b1D76hSTXzGOUYUgBW6NXLjCpNaBvYB4H4xXSIZXJzlES1EarEoU5Yds923D77OnB5s6WFU+3djYPnhoLGNclZoi55la7HUVbHM2vrl7vr6cmmloD+ga2oFStEL3KnI2lSKaEMlTF9FvxSTVqmlHV2EKstMV3bM23r3bPTqYjSyIjxNbOaHpiXWb6GjrDeW/eSAuMyjmza6DYwHAkRreKFaJRGZKDbXFKv6ORr8OLvTBLH0rdpNfp5sEgTCKo5eB4N3g7/CQQlbPx9nnY/PBCnQKL7zD85jRJ9E86Rf8aHMxmB4NQ8rKfkj15thyPZaYpPU3UNMqLUu9QA/pX+iIlaJRqEglr0Y5sFada8d9psU4nYjm30yPwL1RogQ03BskFziQ8VdBAocHIVr39AjchBhvDJcqMlvDtSfkcM3FK1mvq7OkquNF1UjD0+CQ+PafDEXoYJnPaAGWWrjxIp2K6nbtgStZArkEhoPIS2N0KiSQi+v/8aChGkcbEH9K7kcpcnY6CBpqW9JFqFv0/MV58RzbSjJT3J/m3HC/7Gp2m/Eq5Fbmq/zQZdRh4G84lnqAUzMJEIluJzaiN9KtoJ3JHyW9ILP2ehnvagVi5Q0cCH+MW6b9TTePASbZBY/lX8Kc2sqm4JDY13FKzKI/Qwp/oQpyLTkK7co76oIRnQ+fBTSirGaowxe/Nj0bDMLIVh1QQv/QBo1tNmfeSf2gC6nSFFHKZ+cUsPiNqc4lYLjUt6Xw3u5hTev1MZjxpnS2+Q42urp4120VIHYfzo5tC/N/L4yBxoRdJ+/nbcHM0PF3oPx0ePQpHnY0Ow2va9f3D0ez4ZdhdJV4v5EeUBQZvX748FrsP8vmpGoc4lNjJ85M5JZ196jf/kjMPzYr5unx7nmkZ+kQhEcGf6w92hyGhavs01xKqOcBMzxo1y4Q4PK2UEi6fY3lQlhBceciEi0cutICHXFryWJEr6/BwU60y6bW65i0JULJ09UzzayBsVRJQdyuEv/sbHc1PNubZ/SbthKWEXM13jxOpKb7TaPWVNk4lXhq/qj/NGg0vYmkZitPI1NajI0ELIBGZ9RubIYlIiQqelV8MKwZXOycqdS7d5Lic7B1shulk8exeBoIcYwLl2Ndzc3mZXzUZAz98CW4yrXAfY35BO/a0dUqKE22qcAKkxVOxBpocCCRy9SuwyQopqEyUjhRmEZxk5kfiINyp0bTMpTfr+68pMUxyBDqfFt5hHhn6Zv9Gp+fyzQJ58q7cShhOn4SbTpeTJ8GmBp1ESGNSKRYZEcdPn8aZzNlJtOMUbe7LDYuCHelvOLa0nXGftIbEo9yzFEX6mmDWgBAv16izr+dWcp5s4J1x01LC5Ra1XZYVXHmkhIlyejEomRmfnMt1N9g4P5m8PQ8ymboAVYLUrIHaAyFvsM6BpiukoDLKwHZ8os3/AmN9/wXpjNrQzbVUB+hUZWHpr+wpj6fTSPEd4yWX6SjdOaeLkNSXX1IWwqs1zaeZ3q+D6zp6DSh5kOmLzC3VnlqSbUh702l8uTTYUNbDl+REylmwoy4a1eXR2tqe2A2S5NTerxwve7WYcju6upSXgWIUJtj1vKIUvLZlrX0ttzibr7XfegM94cphdF2WFtzgoFGrZk8cJtuLUmam5+paisJ/fhD9DqE2QKVTL1kDdQdC3l6tA01XiG7HLp2mB4lRZrcxu2OYeJi6pFZ7jsErzKz07xT3mRfeQWzfQG4jN5lm1W5u+27UW7Tpj03b9TOz16IzwWUiWF6cKkYWTOf72yy375/ZKPFNJO0tMXuWl7qyuhRcJqhlRapq3DXyvfUMFwZBAARAICbA/44J0EAABEDAhABUxoQa+oAACPAJQGX4rNASBEDAhABUxoQa+oAACPAJQGX4rNASBEDAhABUxoQa+oAACPAJ4JvsUlbPf/rwyz8Kn16799vdz/l80dJfAq8+Ej/8Iu5/J+5cD50svuOv913yDLmMabRoRT6+KV69M+2PfiDQlEDbJTabjl/evtozqEwpuU/ufvvbQ/rv8CPZ5N5z+fe3SGTaW5lLtfTVTZnI0OuHD+TZ4td3Iv/OUt0rHVze3xLXHijUtGzNZ2m5vkJJMpy8Dbq8fgBUxigw3ViRRlNDp44QKKlp2Y73BsWfKgaGyrQTFVjpGIFP34j7t6TPtC/z+I14/7rIv+P3hGQJiVFyX//WM5XgZAvO0gw0lUyLZWE1hWJTdd5lPdlJ8LiEVH6jqUtbDqxCZdJj5x/H0EYE2qja34YfJja6tSJNZog+fhMorWk5m4pDujlR1TGhWixRNaQ5VUhRhYblQw7iiruq+kjxnfzUpwcX0iYViwqLwpDGhYZVgQZVV9I8l4luOk6VFPcbPrwDgX4TSFXt1JYlLZaFrS8UGyVN1NIILvOKSZpXRbjqq6uTG5qC6fmkS1O1v8lmk9Fc0QkEigTC3d/UB8V3PORWWtOyyldVlrRYFpZXKDZtmFGXNt2cpzKqYKWq6RU4pF6U30RPUREik6ftRY9PORVx1b1c0kV70lFlLJnbtbvZ5HBRdGJFOuTRpaHufBZ5e0v8Rf1ZfMfb+dTUtFR+V1UyLZaFrSsUm0ZRrEu7yBVTWJwyKliZyVMy5fWTPK2sYHq4U2WadHkX7g6tSO/YeeLQPbnvK//7Wvw5cKn4jieuFt1Q5+m4Gu3g4rD4PBBtWdJoHzcoQ0udKgvFlky/WJe2mlN5BS7d83vS72mf36N/7I/u4UTZKp/MQmBoBgI9JqB7DNcycKRq8iZPG6s4oHlXTLFQ1RU3p4aNC6Z7e7aAYyDgHQH5mB7+80YtuS+fHxTX2FfP/JAJET3VtWS8hipTW9xcykzxuQLawVNV+9WmMnZ/La0JmF0VAvIXtuG31MudUuhIkEfJS7Vqz3C35HLDhdFBYPUJNMxlVh8IZggCINAyAeQyLQNdxBz9grvYHQ+ZWAQp+vpAACrjQxREoC9aQan4yAvXPXYCqu1JcKAyrEBYXa9kvDZh4bRhzaQfjdyrdnGF1Ma0H6GQs6xf3/1hoZ2p1fXaKE+B0DCXIgdUI/IV48biUtSUio+YE1mZZlCZ0lAyFyKzWZmENTrjcY6flVmaBhNpGosFeTK7M5sZzLcrXaAy+kg1XRlN28s0knGhVHTOrFdXluMifpqRMe5Vto/WNCNeZMpd6YtvsjWRMlh5lJJo927K1oHBEIGppgN1ZSF2yM8gdo2S0EaNO4SC6SpUJg/KwfFvPASEpruq3efTA1Qms25x/DPPTl41cxm1RcbqrdBgX6ZeZUoezLT3/d2P3yscbbWrsLYB8wBuyw5zOJ+bVaHgPWKJCbO+GWO4eiM+szbyrT6XSZf/bfVmUO/q/rYS/t6er4yWHzr1gkCNytC90oOo8B2Vjtk9fnrWCyyZSZY8mEmTyCzKBk+Sa06w6tzAfqBNO+cG9nDNZ9ntHpUqEzyNIX7GlLy9OyjIpa3+eza+PZlQBQf5oioOYZs4/ckWA87V/dWWCl7BWhCtpEvdXnGd9b6t2LWjaJ3CWKUysrbmaEfJSu5VUv13dnC8MZcVgemBCmtP5J9zqnaj0p/LSbYYcLbub/5T6uC6EnBba4hcN1xGDc+EhqN0anUu6qzjB9o4Hm5ROu761+/LKF/i5CUsNZUkJpnqv6ND9WAWqmosgj9l4Tz57IOSYsDhPKs/dQcDI4EACFggUKUy9DgEMT1RGzFB8kLlPtWLUo/4yVHlD8fNexs920lf7Kv6Uwsz984kzoTehQQOtUOgMpeh8p7DafBEusyLUf0316O6GDBKBbcTTFgpI+D4gTaOh/M+7tVXTLKap3ysZLClu7Y9HW4MVGYTv7ktRqzHzWmKAafq/mo+RSVg79dOJxx0/EAbx8N1IgSo/BCHibH7+/MX3zz5Wtx7/vDz+3XRLbNWM0rwm67g9Vd6RHzNMAyf6xxdic8X58CxwGnDxNmiKeaIy22G3/6G/NsNvKHKiB/F478ph26Jz+JHkZWukHZ9Xu5CXGT0xTkwLTCbVc+lFSOL4HLfFyqTMG8r/BV22hoicLpda+4XX1sjLs6BaYHZDCqTI8D8Jrut9dB3Oy3+yKWVFb8a8ViQqkuSLsfyJ7hQGX9iAU/MCRgLTaPD3ngU84mtRE+oTBLGVtZQo1W7EkuoX5NYZJH0dm1AZVwfJIss09jX3q7XimgZgDXGSB1dr5sujweVyUTPYKWm+xuv2i4vIY98D8LHkYCgmVmhzKAcJ2eU9FnBeDiP+Jq6YgjadLhu9DNbEI16NWqco7ZI324EYGEvAwkoikgsDWb6YhYIxAsqo1/RTVdG0/Y0qkEX414LH7adNFBMN1oRl1z2GvzTtqJ1MgCR01CZ0vCVnQ+LJzTtIqtdFgYqY9Cl1g00aIWAA0Vrxc+lGIHK1GC3mnszhSxwsVHjpSwmDAoCWgJQGdbCsHqm4mQonDasmaARCDgnAJVxjlw3oNWMyYsZwokeE4DKeBR8qxmTR/OEKz0jAJXpWcAxXRBwTgC/ynOOHAOCQM8IQGV6FnBMFwScE4DKOEeOAUGgZwSgMj0LOKYLAs4JQGWcI8eAINAzAlCZngUc0wUB5wSgMs6RY0AQ6BkBqEzPAo7pgoBzAlAZ58gxIAj0jABUpmcBx3RBwDkBqIxz5BgQBHpGACrTs4BjuiDgnABUxjlyDAgCPSMAlelZwDFdEHBOACrjHDkGBIGeEYDK9CzgmC4IOCcAlXGOHAOCQM8IQGV6FnBMFwScE4DKOEeOAUGgZwSgMj0LOKYLAs4JQGWcI8eAINAzAlCZngUc0wUB5wSgMs6RY0AQ6BkBqEzPAo7pgoBzAlAZ58gxIAj0jABUpmcBx3RBwDkBqIxz5BgQBHpGACrTs4BjuiDgnABUxjlyDAgCPSMAlelZwDFdEHBOACrjHDkGBIGeEYDK9CzgmC4IOCcAlXGOHAOCQM8IQGV6FnBMFwScE4DKOEeOAUGgZwSgMj0LOKYLAs4JQGWcI8eAINAzAlCZngUc0wUB5wSgMs6RY0AQ6BkBqEzPAo7pgoBzAlAZ58gxIAj0jABUpmcBx3RBwDkBqIxz5BgQBHpGACrTs4BjuiDgnABUxjlyDAgCPSMAlelZwDFdEHBOACrjHDkGBIGeEYDK9CzgmC4IOCcAlXGOHAOCQM8IQGV6FnBMFwScE6hWmcvJ7bX4dXtyGbp3NqY3x2fOnc0PSO5lnfLAp6VD0TqQRBF/OSHg5zJYlle1uczwaH4VvF7vr5OXUmFOdk5Hy3K4dNytZ1dXz7a8c8sbh8Iotvo/mlyr9hobW7oDWo+9ibkvjtSqTN7R6oNZZTnRS+UZSToUJhrUZDyJcqQ4+Sg0k3nKeCxTKWUmbTjIX6jB4GA2OxiELQqJTehGNIR2XGkWCZAvixF+rCqBytPH/GiYzHt0mrSlXCb9z/ADah6mPvS5+it55yrqotKgoLP8U/2laaaG1oyheoWjpLqlbciuUQqW/K0bt/G5s6sdLJ3zLZnlU166A2W5DH8KfWhZm8skV0wGlyOXL4+DbINe21Nx/jbY2RmdBra2doILr5Jmw6NHyRVQkuyQoerX/GI2OlSXd0Ks7x+OZscv9eOu6pkD8wIBrwjUqkwTb9dvbIaasn1+9CI8zlP5SLCzo39VN7uc7B1shrlUJsFiubd5o3xclgE0AgEQMCfQqsqcnZxHe8WBoKw/2B1OT2q/jKpvRunJcGOgpnn29GBWPd/BxnD6JPxC7HLyZBr1NKeEniAAAuYEGqtMsA1LVy3T7WhnNh59sCHCyyPZRu6qru+/ODqXDeUr+dY5729ts61np5vRlZcYRV9wkTqpAXOG1/dfx60HlAJVpFDY/TVfOugJAkwCa7T5xGxa24wO2Scb8/CYpn+c7OCr5VpobhqQxrcY6NhnptnnP3345R+FiV7b+/7ux+8tNn+mA4sN0ri3n141nkZ7HRrnMhVDbz06SnKZbRFu8bbnKyyBQPsEXn0kHt8Ur961bxkWIwJWTnHA6xsBS2fXhmZ//uKbJ1+Le88ffn6/JUANHdCNSirzwy/i/nfizvWWnBIteNWWK37YaTOX8WNG8AIE2AS+uiklhl4/fCAzml/ZHdGwCQGoTBNaaAsCINCcAFSmOTP0WBkCn74R92/J2dAV0+M34v2VmZhfE4HK+BUPeAMCq0cAKrN6McWMQMAvAlAZv+IBb5ZDALu/NrnXqgzdpdjn0ghn4/JfLNuMC2y7InDns2ikW+Ivrgbt2zg1N54nJR4yNykmd2qb37iertuQqeFgbtJCT32NCwsDWTVJq9qGfUtm+a4u3QFUfuAEqyaXOTuZjnaS8gvRjdPyNqGeZDhUnYJxv2ffzk2YLwg0IFCtMiQy2huaZWEYVSxGFqCLbrmO/+ZUw0tXuqOSePmqd7k6d9GE0nWIUzXwgtayAl/wZplX2Sp+smWuIl+xsp8Q8g7v+tvKGyBHUxDoGYHafRldbRZVTmH3QUXRlunBxWFQDW+6rY58KhBzvBtUED4V9BbdNx1dJb1+9iz5e3893zIVECr6EBWZiWr8no2plI2yO984riwJIUuJhi9KxfbiUumzqZCuyps8tUNT0ZyerQlMFwTaJVCpMpdvz7OjqWoPa2s15RSoD7ManmYuJXXzVEt59UIepK7VZLIVyp2silfJpqTaXlKRr3zoqMhfu+xhDQT6QaBSZQqn8bignUF1znQR36qieUqj4rQj2zLIR3ZOovI1DWLErLanHxrF9hqQRlMQyBGovWKqPY2HmxbyKqqcbn01vKgvoyVpDV1tqXFp0ySq6pt1oOAVo9qefuhCQoc1BAIg0IhAtcrQJcrsYl5hkGrYqYuYtbU9sVt1waKphpeudJf6u7xuXmrvV16zyXxKNg5r2qQc0Hmlr7aXnZp2aFmrPPU1WyO6aAwCICBEXX2ZLpW8s+KrFaPOVx6dBpyP2esBbVQm7C7Quiumvv9cJPeDoe4GGr/K4/x8rJ02HV4ldlyvy2XsjAqrjglYqt5mySwfztId0Lrqp1d8qq23rMtlWh8QBkEABHpGACrTs4BjuiDgnABUxjlyDAgCPSMAlelZwDFdEHBOACrjHDkGBIGeEYDK9CzgmC4IOCcAlXGOHAOCQM8IQGV6FnBMFwScE4DKOEeOAUGgZwTw299eBNzSr1H5Zp//9OGXfxRQX9v7/u7H7y0QAb4DCwzSuKufXjWeRnsdkMu0xxKWzAi8+kg+o/rVO7PerF7FIRwMyvKsF42gMr0I89In+cndb397SP8dfiRdufdc/v3tb4slMkufFBxgEoDKMEGhmQ0C78RXN8UPv0jT9p67lh/CyaA2aHXWJlSms6Fr3XFcRLSOFAYVAagMFsISCVwXn74R929JD+5/Jx6/Ee9bcCY/hJNBLcyjuyahMt2NXaueO7hyadVfGOsQAahMh4IFV0GgkwSgMp0MW/tOO7hyqXba3u5vPG5xCAeDth+q7lmEynQvZqvm8Z3PohndEn+xM7niEA4GtTOVLlrFb3+7GLXGPrN+jUrfMdGXyrQLe+c6cwCWWaYto2ZLd0DrtZ9eGQFupxNymXY4ro4VXESsTix9mQlUxpdILN8PXEQsPwar6QGumFYzrrlZWcrhLZnlh2TpDuCKiRMs5DIcSmgDAiBgTgAqY84OPUEABDgEoDIcSmgDAiBgTgAqY84OPUEABDgEoDIcSmgDAiBgTgAqY84OPUEABDgEoDIcSmgDAiBgTgAqY84OPUEABDgE8Ks8DqXOt6Ffr3V+Dp2awNXVVaf8tessVMYuX0+sW/qNrCWzfGhLd0Drqp9e8am23hJXTK0jhUEQAIEMAagMFgQIgIBdAlAZu3xhHQRAACqDNQACIGCXAFTGLl9YBwEQgMpgDYAACNglAJWxyxfWQQAEoDJYAyAAAnYJ4Fd5dvl6Yt3S78SYZp//9OGXfxRIXNv7/u7H7y0GiOlAOEjxIQ3NH9vA8beZVxyLHW+DXKbjAey6+3ScP74pXr3r+jzgfwUB5DK9WB6ss2vzEzvLbAL45y++efK1uPf84ef34zebD5oOWAMH6EHgv6e6/vU78eMH2XfeiPfbWQwNvGpnQN+tIJfxPUKr6987QUc+PWeOXngI1OqGmWYGlVnp8PInt/IHfP5B4NfF0h8Nzo9Ox1tCZToewA67j+O8w8Fr5DpUphGu1W2ME/vqxnbpM4PKLD0EcMAtgeIeEHaFLEcAKmMZMMxzCLg5zosPAsejwTnRWbgNVGZhhCtmwM0BH0NzepzfE4/fqP++Fn8OPCi+s2Lh9GI6+L2MF2Gw7QTvFxw/isd/U57cEp/Fx2GVazyzFie3dAe0c/PTK4thqDMNlakjtBKfW1r3lszykS/dAagMJ1i4YuJQQhsQAAFzAlAZc3boCQIgwCEAleFQQhsQAAFzAlAZc3boCQIgwCEAleFQQhsQAAFzAlAZc3boCQIgwCEAleFQQhsQAAFzAlAZc3boCQIgwCEAleFQQhsQAAFzAlAZc3boCQIgwCEAleFQQhsQAAFzAriPyZxdh3rS/T4d8nYFXL26ulqBWbQ1BahMWyRhBwRAQE8AV0xYGSAAAnYJQGXs8oV1EAABqAzWAAiAgF0CUBm7fGEdBEAAKoM1AAIgYJcAVMYuX1gHARCAymANgAAI2CUAlbHLF9ZBAASgMlgDIAACdglAZezyhXUQAAGoDNYACICAXQJQGbt8YR0EQAAqgzUAAiBglwBUxi5fWAcBEIDKYA2AAAjYJQCVscsX1kEABKAyWAMgAAJ2CUBl7PKFdRAAAagM1gAIgIBdAlAZu3xhHQRAACqDNQACIGCXAFTGLl9YBwEQYKnM5eQ2PdAneN2eXC5Mjey1YUbnx3988+G/Z/7bf/5PIf5xU3z1d67bucaN+sZjnI2J1fiMO6ZsZ9CliXm0BYFlEahXGVr8g+PdOT3GSr7mu8dPGx07jif2vw+//e3hf//XNSGu7X0v/5588ifHLii5ONk5HTUY16BLA+toCgJLJVCnMpeTJ9PR6ev99dDL9f3Xz7bU30mCE56y6UgZT6KsJzmNq1N08FJvUr/BwWx2MJB50WScJEfSoGyRsRPnPLrhOMnCO/HVTXEuxO9PxeOb4tcMbOlaJqnKNa7qWxG1rWdXVyEkTavCoLJNdZelrhAMDgKLEqhRmcuXx7PRTiArmdflZC9KcE7FdqQp04OLQ5nxnI6mwXukDdvnR0EiND8636ZjmnRqfjQcyjdf7+/vjGbHL9U1GA0ljh4FQ02PxQvV53TzYE9eommGYx6Y18Wnb8SmEP/6SDx+I96v5pVrXNo3fQmZ6OeisUB/EFhNAnW5TDLrOCeR8iHVR6Uj9NqeivO3wWbN6DQ4h2/thJcL84vZ6DBMhNb3D2NJic1Sy0BmpMjsPghTpriP/PhiXjbcoiGRQpWkaQ2skVKGV5Dh/8pTl4JV40Eb+IemIOATgRqVWb+xKaYnaiNGHh0yS4m9H53GRxr/UN28EV17hXa2Hh0JkpmMyGgBGQ1nCTVyGUtgYXYlCdTlMiQCw6m80MnOfv3B7jBUn0osg43h9EnYWW7xDDcG+fZkShw/fZrKZOiKKewTdeEOV+HL75qvxrRbJNJGrnGh7yK5TOmgK7m+MCkQEKJOZYQ8oGh3JLg4kpdHgVCs77+gbZbab7epd9x5cLAZbiNLYQl2f+WhL/81nSaXS/LKa1fsSdtxF81w8mjlflV86z+F+J/i7q9+AeQaN+qrLAbXlnQhOZWAWN/ZG3TB6gWBrhBYo6uepftKx9jJTvy1TPZfS3cODoAACCxGoDaXWcw8p7f6slz3PRanM9qAAAj4TsCLXMZ3SPAPBEBgAQIe5DILeI+uIAAC/hOAyvgfI3gIAt0mAJXpdvzgPQj4TwAq43+M4CEIdJsAVKbb8YP3IOA/AQOVkfdM+1z8oSn0dLWbkso39DZzymdj1q/wmvrYpH14+0POD+YUPPC/yVzRthMEqlUmc7+OtcPHQlGrwo1GzN/g6mN29vRgc2frn/9glMja2tk84BXgybrIFDHGmiJnRXDDe/qOsWAKQfeqMl18/1OuGNTfMujCmDua+EmgPpeJ7lKUdwq0dyxYphHdaBTVmKBfOPPv6Mz7dnaifjX4p485JbLoLnLODV5qDFX+IiqKwbsVgcWtcEuqCKfA6N3Ef2nOoP6WQReG42jiL4F6lYl8l9UcogoP4m2hWlUXilqlCmo1OKbpCNXc5Kmw6MpcyRtEg7vYk1fdHZLydq/RTCZBqbwudaNW+K7Wf/nZeCxLplKySS3C+6cymWc8BUaZrqL/6WHjYmTxskDJLn+Pbl88Y6uMuj06KgCjqVbVhaJWQfGKTHksXhyKyUHQT1fmShbLMHiFIk69w7Jel2/FcBjIuqzmI10o8382FbJ4GGVr1IJqc8j0M5+6BVNglOkq+p8aVrFrUEzHAAS6rB6BepVRNxanbo+WDPLVqrpS1CpJuOiMz3xdvqV6ng1fcc4X9mNWrlJKEtTtUlW9Dg83VYUvWQtMbaqU+D+MagyWuNl4Cnn/G04/ac6cuLF9dOwEgXqViatH1ZzCjKpMOS1qRWU9qfhEtBMyZMbHJDcpy30qhowvasKNkfkF7dbSXiwpTrSpYuY/jdl4Cln/K6+YmBTRrM8E6lWGQ4dbZWq5Ra0oJYg2WOgrlxlnYmGbunN7usyVLnGo25ehPVQq3BNejyqZGZ+cyzo+g43zk8nb8yCTMfefOmenUFGmq+j/AldMtRNvEAQ07SyBdlSmG0Wttp7FFbW2xYj9IJPoGqYsxrkyV/HlTf2aiConU8krcZrspEiZmZ4rzSH5Pj+IvoM29J/8yE6hukxXA//lDA3qbxl0qWeJFh4T8LHyg3dFrZrU1WrS1uG6YLvFbujQeQzVcQIt5TItUvCwqFWD35Dwf5jSIjKGKe4UfPWfMUU08ZaAj7mMt7DgGAiAgAEB/3IZg0mgCwiAgMcEoDIeBweugcBKEIDKrEQYMQkQ8JgAVMbj4MA1EFgJAlCZlQgjJgECHhOAyngcHLgGAitB4P8B8ouf37F7XcsAAAAASUVORK5CYII=)
Question 9.When a cross in made between tall plants with yellow seeds (TtYy) and tall plants with green seed (Ttyy), what proportions of phenotype in the offspring could be expected to be
(A) Tall and green.
(B) Dwarf and green.
Answer:If we design the cross between the tall plants with yellow seeds (TtYy) and tall plants with green seed (Ttyy) the proportion can be determined thus,
![](data:image/png;base64,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)
Question 10.Two heterozygous parents are crossed. If the two loci are linked what would be the distribution of phenotypic features in F1 generation for a dihybrid cross?
Answer:If the two loci of characters are linked then the distance separating them will be very small and recombination will not be able to take place in between them. Thus no segregation can be observed. As the parent is heterozygous thus both dominant and recessive alleles are present on the two homozygous chromosomes and one chromosome is obtained by the gamete. Thus, in the F1 generation for a dihybrid cross, if this gamete contains the dominant traits and is fertilized by either dominant or recessive alleles of the same trait from the other parent the dominant phenotypic character are observed. The recessive linked phenotype of the traits are only observable only when the both the gametes from the parents that are fertilized contains the recessive trait. Also due to no segregation between the two linked traits, they are always found together in both the cases.
Question 11.Briefly mention the contribution of T.H. Morgan in genetics.
Answer:The contributions of T.H. Morgan are:
i. Morgan was the first to provide experimental verification for the chromosomal theory of inheritance by his work on Drosophila melanogaster.
ii. He defined linkage between two genes located close together which are always inherited together.
iii. The identified linkage to be of two types tightly linked genes, where both the genes are passed onto the next generation and loosely linked genes in which recombination may take place due to a large distance present within the two genes.
iv. He also defined the term recombination of non – parental gene recombination.
v. His findings of linked genes pavemented the path for genome mapping that is done today.
vi. He also contributed to the understanding of sex – linked inheritance
vii. He has also worked on mutations.
Question 12.What is pedigree analysis? Suggest how such an analysis, can be useful.
Answer:Pedigree analysis is the process by which heritability of certain characteristic features in families can be determined. Thus, pedigree analysis is the practice of analysing inheritance pattern of traits in human beings. It is represented in a family tree over generations.
In human genetics, pedigree study provides a strong tool, which is utilized to trace the inheritance of a specific, abnormality or disease. Also, alterations, known as mutations, that are inherited can be identified. It is also used to know the possibility of passing of a heritable disease from parents to offsprings and also used for genetic counselling to avoid diseases in children.
Question 13.How is sex determined in human beings?
Answer:Humans have 46 chromosomes thus they have 23 pairs of chromosomes. Of these 23 pairs 22 pairs are autosomes and the remaining 1 pair is the sex chromosome that determines the sex of the child. In humans sex chromosome is of two types X and Y. The genetic composition of females is 44+XX whereas males have a genetic composition of 44+XY. As humans are diploid organisms and during fertilization the child receives half of its chromosomes from one parent and the other half from another the diploid state is restored. Now, the gametes formed by the female is all 22+X where as males produce two types of gametes, 22+X and 22+Y. During fertilization if the female gamete with 22+X chromosome is fertilized by the sperm bearing 22+X chromosome the resulting zygote has the genetic composition as 44+XX thus giving rise to a female child. But, if the female gamete with 22+X chromosome is fertilized by the sperm bearing 22+Y chromosome the resulting zygote has the genetic composition as 44+XY thus giving rise to a male child. Thus the sex of the child is determined by the type of sperm that fertilizes the ovum and not the other way round.
Question 14.A child has blood group O. If the father has blood group A and mother blood group B, work out the genotypes of the parents and the possible genotypes of the other offsprings.
Answer:If a child has blood group O it has the genotype of “ii” which is recessive to both blood group A (IA) and blood group B (IB). As we know recessive traits only occur in homozygous condition thus both the parents must have the recessive allele making them heterozygous for their blood group. Thus the following punnett square can determine the possible genotypes and phenotypes of the other offsprings.
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Question 15.Explain the following terms with example
Co-dominance
Answer:Sometimes both the alleles of genes in a heterozygote lack the dominant and recessive relationship, that is, each allele is capable of some degree of phenotypic expression. In a sense, co-dominance is no dominance at all, the heterozygotes showing the phenotypes of both homozygotes. Hence heterozygote genotype gives rise to a phenotype, distinctly different from either of the homozygous genotypes of parent.
Example: The cote colour of the short horn breed of cattle represents a classical example of co-dominance. When cattle of red coat (CRCR) are crossed with cattle of white coat (CwCw), the F1 heterozygote is found to posses roan coat (CRCw). In roan coat the red and white hair occurs in definite patches but no hair a intermediate colour of red and white. In such a case the F2 phenotypic ratio and genotypic ratio are the same as follows:
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)
Question 16.Explain the following terms with example
Incomplete dominance
Answer:Sometimes in the heterozygote, dominant allele does not completely mask the phenotypic expression of recessive allele and there occurs an intermediate phenotype in the heterozygote. This is called incomplete dominance.
Example: When a red – flowered 4 o’ clock plant (RR) is crossed with a white – flowered (rr) 4 o’ clock plant the F1 hybrid 4 o’ clock plants were observed to have pink flowers (Rr). It shows that the genes for red colour could not completely dominate the genes for white colour. In such a case the F2 phenotypic ratio and genotypic ratio are the same as follows:
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Question 17.What is point mutation? Give one example.
Answer:Point mutation is often caused by chemicals or malfunction of DNA replication where exchange of a single nucleotide occurs. For example, sickle cell anaemia where defect is caused by the substitution of a single amino acid Glutamic acid by Valine at the sixth position of the β globin chain of the haemoglobin molecule.
Question 18.Who had proposed the chromosomal theory of the inheritance?
Answer:The chromosomal theory of inheritance was independently proposed by Walter Sutton and Theodore Boveri in 1903 and 1902 respectively. The experimental verification of this theory was put forth by Thomas Hunt Morgan in 1915 by his work on Drosophila melanogaster.
Question 19.Mention any two autosomal genetic disorders with their symptoms.
Answer:Sickle cell anaemia: This is an autosomal linked recessive trait that can be transmitted from parents to offsprings only when both the parents are the carrier for the gene governing the trait. Thus only homozygous recessive individuals show the diseased phenotype. This defect is caused by the substitution of the amino acid Glutamic acid by Valine at the sixth position of the β globin chain of the haemoglobin molecule.
Symptoms: The different symptoms of sickle cell anaemia are- rapid heart rate, breathlessness, weakness, excessive thirst, chest pain, prone to diseases such as jaundice, delayed growth and puberty and decreased fertility.
Down’s Syndrome: It was first discovered and published in 1866 by a British physician John Langdon Brown. This is a trisomic condition of chromosome 21 where an extra copy of chromosome 21 is found. It is the result of asymmetrical division in meiosis of the parents.
Symptoms: They are characteristically short; have protruding, furrowed tongue; short and broad hands with fingers showing characteristic palm and fingerprint patterns. Physical psychomotor and mental development is retarded and poor muscle tone is characteristic. Children affected by Down’s syndrome are prone to respiratory diseases and heart malfunctions and they show incidence of leukemia approximately 20 times higher than the normal population. Its estimated occurrence is approximately 1 in every 800 live births.
Mention the advantages of selecting pea plant for experiment by Mendel.
Answer:
The major advantages of selecting pea plant for experiment by Mendel are as follows:
i. Pea plant has 7 contrasting characteristics which can be phenotipically distinguished.
ii. Every contrasting character has only 2 alleles and none of them are linked.
iii. The plant undergoes self pollination thus easily produces the offsprings with same traits generation after generation.
iv. Due to self pollination homozygous plants can be obtained easily.
v. Cross pollination for experimentation can be easily performed by emasculating the stamen of the flower without affecting the flower.
vi. They have a short life span and produce many seeds at a time.
Question 2.
Differentiate between the following –
Dominance and Recessive
Answer:
The differences between dominance and recessive are:
Question 3.
Differentiate between the following –
Homozygous and Heterozygous
Answer:
The differences between homozygous and heterozygous are:
Question 4.
Differentiate between the following –
Monohybrid and Dihybrid.
Answer:
The differences between monohybrid and dihybrid are:
Question 5.
A diploid organism is heterozygous for 4 loci, how many types of gametes can be produced?
Answer:
If a diploid organism is heterozygous for 4 loci the different types of gametes that can be produced can be calculated by the formula 2n, where “n” is the number of loci. Thus,
n = 4, therefore the number of gametes produced are 2n = 24 = 16 types.
Therefore a diploid organism is heterozygous for 4 loci produces 16 different types of gametes.
Question 6.
Explain the Law of Dominance using a monohybrid cross.
Answer:
In a monohybrid cross, for any character, the F1 generation individual derived from crosses between the two different varieties having alternative characters, showed only one of the character and never the other. This feature was expressed as dominance of one trait over the other. The trait which appeared in the F1 generation was called the dominant and the other which did not appear in the F1 population was called recessive. It is obvious that though, in F1 generation the dominant phenotype appears, the recessive is not lost but re appears in the F2 generation. This suggests that there is no blending of Mendelian factors in the F1 generation but they stay together and only one is expressed.
Therefore, two or more forms of a single character can exist in a single gene locus of a homologous chromosome within a species that may put different effects on the phenotype of an organism. In the hybrids between two individual displaying different phenotypes only one character is observable. This phenotype or the character (allele) which is expressed in the hybrid is said to be dominant and the other to be recessive, whose phenotype remains masked in heterozygous condition, but is only expressed in homozygous condition. This is known as the law of dominance.
Here the character tall is the dominant trait whereas dwarf being the recessive one.
Question 7.
Define and design a test-cross.
Answer:
A test cross can be defined as the cross between the offsprings of any generation with its recessive parent so as to determine the composition of the offspring. The progenies of such a cross can be easily analysed to predict the genotype of the test organism.
Question 8.
Using a Punnett Square, workout the distribution of phenotypic features in the first filial generation after a cross between a homozygous female and a heterozygous male for a single locus.
Answer:
The phenotypic features in the first filial generation after a cross between a homozygous female and a heterozygous male for a single locus, say height, is as follows:
Question 9.
When a cross in made between tall plants with yellow seeds (TtYy) and tall plants with green seed (Ttyy), what proportions of phenotype in the offspring could be expected to be
(A) Tall and green.
(B) Dwarf and green.
Answer:
If we design the cross between the tall plants with yellow seeds (TtYy) and tall plants with green seed (Ttyy) the proportion can be determined thus,
Question 10.
Two heterozygous parents are crossed. If the two loci are linked what would be the distribution of phenotypic features in F1 generation for a dihybrid cross?
Answer:
If the two loci of characters are linked then the distance separating them will be very small and recombination will not be able to take place in between them. Thus no segregation can be observed. As the parent is heterozygous thus both dominant and recessive alleles are present on the two homozygous chromosomes and one chromosome is obtained by the gamete. Thus, in the F1 generation for a dihybrid cross, if this gamete contains the dominant traits and is fertilized by either dominant or recessive alleles of the same trait from the other parent the dominant phenotypic character are observed. The recessive linked phenotype of the traits are only observable only when the both the gametes from the parents that are fertilized contains the recessive trait. Also due to no segregation between the two linked traits, they are always found together in both the cases.
Question 11.
Briefly mention the contribution of T.H. Morgan in genetics.
Answer:
The contributions of T.H. Morgan are:
i. Morgan was the first to provide experimental verification for the chromosomal theory of inheritance by his work on Drosophila melanogaster.
ii. He defined linkage between two genes located close together which are always inherited together.
iii. The identified linkage to be of two types tightly linked genes, where both the genes are passed onto the next generation and loosely linked genes in which recombination may take place due to a large distance present within the two genes.
iv. He also defined the term recombination of non – parental gene recombination.
v. His findings of linked genes pavemented the path for genome mapping that is done today.
vi. He also contributed to the understanding of sex – linked inheritance
vii. He has also worked on mutations.
Question 12.
What is pedigree analysis? Suggest how such an analysis, can be useful.
Answer:
Pedigree analysis is the process by which heritability of certain characteristic features in families can be determined. Thus, pedigree analysis is the practice of analysing inheritance pattern of traits in human beings. It is represented in a family tree over generations.
In human genetics, pedigree study provides a strong tool, which is utilized to trace the inheritance of a specific, abnormality or disease. Also, alterations, known as mutations, that are inherited can be identified. It is also used to know the possibility of passing of a heritable disease from parents to offsprings and also used for genetic counselling to avoid diseases in children.
Question 13.
How is sex determined in human beings?
Answer:
Humans have 46 chromosomes thus they have 23 pairs of chromosomes. Of these 23 pairs 22 pairs are autosomes and the remaining 1 pair is the sex chromosome that determines the sex of the child. In humans sex chromosome is of two types X and Y. The genetic composition of females is 44+XX whereas males have a genetic composition of 44+XY. As humans are diploid organisms and during fertilization the child receives half of its chromosomes from one parent and the other half from another the diploid state is restored. Now, the gametes formed by the female is all 22+X where as males produce two types of gametes, 22+X and 22+Y. During fertilization if the female gamete with 22+X chromosome is fertilized by the sperm bearing 22+X chromosome the resulting zygote has the genetic composition as 44+XX thus giving rise to a female child. But, if the female gamete with 22+X chromosome is fertilized by the sperm bearing 22+Y chromosome the resulting zygote has the genetic composition as 44+XY thus giving rise to a male child. Thus the sex of the child is determined by the type of sperm that fertilizes the ovum and not the other way round.
Question 14.
A child has blood group O. If the father has blood group A and mother blood group B, work out the genotypes of the parents and the possible genotypes of the other offsprings.
Answer:
If a child has blood group O it has the genotype of “ii” which is recessive to both blood group A (IA) and blood group B (IB). As we know recessive traits only occur in homozygous condition thus both the parents must have the recessive allele making them heterozygous for their blood group. Thus the following punnett square can determine the possible genotypes and phenotypes of the other offsprings.
Question 15.
Explain the following terms with example
Co-dominance
Answer:
Sometimes both the alleles of genes in a heterozygote lack the dominant and recessive relationship, that is, each allele is capable of some degree of phenotypic expression. In a sense, co-dominance is no dominance at all, the heterozygotes showing the phenotypes of both homozygotes. Hence heterozygote genotype gives rise to a phenotype, distinctly different from either of the homozygous genotypes of parent.
Example: The cote colour of the short horn breed of cattle represents a classical example of co-dominance. When cattle of red coat (CRCR) are crossed with cattle of white coat (CwCw), the F1 heterozygote is found to posses roan coat (CRCw). In roan coat the red and white hair occurs in definite patches but no hair a intermediate colour of red and white. In such a case the F2 phenotypic ratio and genotypic ratio are the same as follows:
Question 16.
Explain the following terms with example
Incomplete dominance
Answer:
Sometimes in the heterozygote, dominant allele does not completely mask the phenotypic expression of recessive allele and there occurs an intermediate phenotype in the heterozygote. This is called incomplete dominance.
Example: When a red – flowered 4 o’ clock plant (RR) is crossed with a white – flowered (rr) 4 o’ clock plant the F1 hybrid 4 o’ clock plants were observed to have pink flowers (Rr). It shows that the genes for red colour could not completely dominate the genes for white colour. In such a case the F2 phenotypic ratio and genotypic ratio are the same as follows:
Question 17.
What is point mutation? Give one example.
Answer:
Point mutation is often caused by chemicals or malfunction of DNA replication where exchange of a single nucleotide occurs. For example, sickle cell anaemia where defect is caused by the substitution of a single amino acid Glutamic acid by Valine at the sixth position of the β globin chain of the haemoglobin molecule.
Question 18.
Who had proposed the chromosomal theory of the inheritance?
Answer:
The chromosomal theory of inheritance was independently proposed by Walter Sutton and Theodore Boveri in 1903 and 1902 respectively. The experimental verification of this theory was put forth by Thomas Hunt Morgan in 1915 by his work on Drosophila melanogaster.
Question 19.
Mention any two autosomal genetic disorders with their symptoms.
Answer:
Sickle cell anaemia: This is an autosomal linked recessive trait that can be transmitted from parents to offsprings only when both the parents are the carrier for the gene governing the trait. Thus only homozygous recessive individuals show the diseased phenotype. This defect is caused by the substitution of the amino acid Glutamic acid by Valine at the sixth position of the β globin chain of the haemoglobin molecule.
Symptoms: The different symptoms of sickle cell anaemia are- rapid heart rate, breathlessness, weakness, excessive thirst, chest pain, prone to diseases such as jaundice, delayed growth and puberty and decreased fertility.
Down’s Syndrome: It was first discovered and published in 1866 by a British physician John Langdon Brown. This is a trisomic condition of chromosome 21 where an extra copy of chromosome 21 is found. It is the result of asymmetrical division in meiosis of the parents.
Symptoms: They are characteristically short; have protruding, furrowed tongue; short and broad hands with fingers showing characteristic palm and fingerprint patterns. Physical psychomotor and mental development is retarded and poor muscle tone is characteristic. Children affected by Down’s syndrome are prone to respiratory diseases and heart malfunctions and they show incidence of leukemia approximately 20 times higher than the normal population. Its estimated occurrence is approximately 1 in every 800 live births.