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Taylor is heterozygous for two autosomal...

Taylor is heterozygous for two autosomal gene pair ( CcDd ). He is colour - blind . What is the probability of gametes having c, d and colour - blind genes ?

A

`1/2`

B

`1/4`

C

`1/8`

D

`1/16`

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AI Generated Solution

The correct Answer is:
To solve the problem, we need to determine the probability of Taylor's gametes carrying the alleles for c (colorblind), d (recessive trait), and the colorblind gene, which is sex-linked. **Step-by-step Solution:** 1. **Identify Taylor's Genotype:** - Taylor is heterozygous for two autosomal gene pairs, represented as CcDd. - He is colorblind, which indicates that he has the recessive allele for colorblindness on his X chromosome. Therefore, his genotype for the sex-linked trait would be X^cY (where X^c represents the X chromosome with the colorblind allele). 2. **Determine Gamete Formation:** - Taylor can produce gametes that include combinations of the alleles from his genotype. - For the autosomal genes (CcDd), he can produce gametes with the following combinations: - CD - Cd - cD - cd - Since he is colorblind (X^cY), his gametes will also include either X^c or Y. 3. **Calculate the Probability of Each Allele:** - For the alleles C and c: - Probability of C = 1/2 - Probability of c = 1/2 - For the alleles D and d: - Probability of D = 1/2 - Probability of d = 1/2 - For the sex-linked colorblind gene: - Probability of X^c (colorblind) = 1/2 - Probability of Y (not colorblind) = 1/2 4. **Combine Probabilities:** - We need to find the probability of getting c (1/2), d (1/2), and X^c (1/2) together in one gamete. - The combined probability is calculated by multiplying the individual probabilities: \[ P(c) \times P(d) \times P(X^c) = \left(\frac{1}{2}\right) \times \left(\frac{1}{2}\right) \times \left(\frac{1}{2}\right) = \frac{1}{8} \] 5. **Conclusion:** - The probability of Taylor's gamete carrying the alleles for c, d, and the colorblind gene is \(\frac{1}{8}\). **Final Answer:** The probability of gametes having c, d, and the colorblind gene is \(\frac{1}{8}\). ---
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