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In a population of 1000 individuals , 50...

In a population of 1000 individuals , 500 individuals have Aa genotype and 500 have AA genotype. What will be the proportion of a and A alleles in their gametes ?

A

`1:1`

B

`1:2`

C

`1:3`

D

`3:1`

Text Solution

AI Generated Solution

The correct Answer is:
To determine the proportion of alleles \( a \) and \( A \) in the gametes of a population consisting of 1000 individuals, where 500 individuals have the genotype \( Aa \) and 500 individuals have the genotype \( AA \), we can follow these steps: ### Step 1: Identify the Genotypes and Their Contributions - We have two genotypes in the population: - \( 500 \) individuals with genotype \( Aa \) - \( 500 \) individuals with genotype \( AA \) ### Step 2: Determine the Alleles in Each Genotype - The \( Aa \) genotype contributes: - \( 1 \) allele \( A \) - \( 1 \) allele \( a \) - The \( AA \) genotype contributes: - \( 2 \) alleles \( A \) - \( 0 \) alleles \( a \) ### Step 3: Calculate the Total Number of Alleles - Total number of alleles in the population: - Since each individual has \( 2 \) alleles, for \( 1000 \) individuals, the total number of alleles is \( 1000 \times 2 = 2000 \). ### Step 4: Calculate the Contribution of Each Allele - From the \( Aa \) individuals (500): - Total \( A \) alleles from \( Aa \) = \( 500 \times 1 = 500 \) - Total \( a \) alleles from \( Aa \) = \( 500 \times 1 = 500 \) - From the \( AA \) individuals (500): - Total \( A \) alleles from \( AA \) = \( 500 \times 2 = 1000 \) - Total \( a \) alleles from \( AA \) = \( 500 \times 0 = 0 \) ### Step 5: Calculate the Total Number of Each Allele - Total \( A \) alleles in the population: - \( 500 \) (from \( Aa \)) + \( 1000 \) (from \( AA \)) = \( 1500 \) - Total \( a \) alleles in the population: - \( 500 \) (from \( Aa \)) + \( 0 \) (from \( AA \)) = \( 500 \) ### Step 6: Calculate the Proportions of Each Allele - Proportion of allele \( A \): \[ \text{Proportion of } A = \frac{1500}{2000} = 0.75 \] - Proportion of allele \( a \): \[ \text{Proportion of } a = \frac{500}{2000} = 0.25 \] ### Step 7: Determine the Ratio of Alleles - The ratio of allele \( a \) to allele \( A \): \[ \text{Ratio of } a \text{ to } A = \frac{0.25}{0.75} = \frac{1}{3} \] ### Final Answer The proportion of allele \( a \) to allele \( A \) in the gametes is \( 1:3 \). ---
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