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In a dihybrid test cross, the proportion...

In a dihybrid test cross, the proportion of individuals showing recessive phenotypes would be

A

`1//16`

B

`7//16`

C

`1//4`

D

`3//4`

Text Solution

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The correct Answer is:
To solve the question about the proportion of individuals showing recessive phenotypes in a dihybrid test cross, we can follow these steps: ### Step-by-Step Solution: 1. **Understand the Test Cross**: A test cross is performed between an F1 hybrid (heterozygous for both traits) and a homozygous recessive individual. This helps to determine the genotype of the F1 individual. 2. **Identify the Traits**: Let's denote two traits with alleles A and B. The F1 individual will have the genotype AaBb (heterozygous for both traits), while the homozygous recessive individual will have the genotype aabb. 3. **Set Up the Cross**: The dihybrid test cross can be represented as: - F1: AaBb - Test Cross Parent: aabb 4. **Determine the Gametes**: The F1 individual (AaBb) can produce four types of gametes: - AB - Ab - aB - ab 5. **Perform the Punnett Square**: When we cross AaBb with aabb, we can create a Punnett square to visualize the offspring: - The combinations will be: - AB (from AaBb) x ab (from aabb) = AaBb - Ab (from AaBb) x ab (from aabb) = Aabb - aB (from AaBb) x ab (from aabb) = aaBb - ab (from AaBb) x ab (from aabb) = aabb 6. **Count the Phenotypes**: The resulting phenotypes from the cross will be: - 1 AaBb (dominant for both traits) - 1 Aabb (dominant for A, recessive for B) - 1 aaBb (recessive for A, dominant for B) - 1 aabb (recessive for both traits) 7. **Calculate the Proportion of Recessive Phenotypes**: Out of the 4 offspring: - 1 shows the recessive phenotype (aabb). - Therefore, the proportion of individuals showing recessive phenotypes is 1 out of 4, which can be expressed as \( \frac{1}{4} \). 8. **Conclusion**: The proportion of individuals showing recessive phenotypes in a dihybrid test cross is \( \frac{1}{4} \). ### Final Answer: The proportion of individuals showing recessive phenotypes in a dihybrid test cross is \( \frac{1}{4} \). ---
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