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Albinism, the total lack of melanin pigm...

Albinism, the total lack of melanin pigment, it due to a recessive
gene a. A normal man and a normal woman both of whom had one albino parent, marry. What is the probaility of them having an albino child ?

A

0.5

B

0.25

C

0.75

D

All

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AI Generated Solution

The correct Answer is:
To solve the problem of determining the probability of a normal man and a normal woman, both of whom had one albino parent, having an albino child, we can follow these steps: ### Step-by-Step Solution: 1. **Identify the Genotypes of the Parents:** - Albinism is caused by a recessive gene represented as 'a'. - A normal individual with one albino parent must have the genotype 'Aa' (heterozygous) because they carry one normal allele (A) and one albino allele (a). - Therefore, both the normal man and the normal woman have the genotype 'Aa'. 2. **Determine the Gametes:** - Each parent can produce two types of gametes: 'A' (normal allele) and 'a' (albino allele). - Thus, the gametes from both parents are: - Male: A, a - Female: A, a 3. **Set Up a Punnett Square:** - Create a Punnett square to visualize the possible combinations of gametes from both parents. - The Punnett square will look like this: ``` A a ------------ A | AA | Aa | ------------ a | Aa | aa | ``` 4. **Analyze the Offspring Genotypes:** - From the Punnett square, we can see the possible genotypes of the offspring: - AA (normal) - Aa (normal) - Aa (normal) - aa (albino) 5. **Count the Genotypic Ratios:** - The genotypic ratio is: - 1 AA : 2 Aa : 1 aa - This means there are 3 normal offspring (AA and Aa) and 1 albino offspring (aa). 6. **Calculate the Probability of Having an Albino Child:** - The probability of having an albino child (genotype 'aa') is 1 out of 4 possible offspring. - Therefore, the probability is: - Probability = Number of albino offspring / Total offspring = 1/4 = 0.25. ### Final Answer: The probability of the normal man and woman having an albino child is **0.25**. ---
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