Answer :
To solve for [tex]\( q \)[/tex] when given [tex]\( p \)[/tex] in a situation where there are two alleles represented by [tex]\( p \)[/tex] and [tex]\( q \)[/tex], you can use the fundamental principle that the total probability for the two alleles must add up to 1. This can be expressed mathematically by the equation:
[tex]\[ p + q = 1 \][/tex]
Given the value of [tex]\( p \)[/tex]:
[tex]\[ p = 0.35 \][/tex]
We can substitute the value of [tex]\( p \)[/tex] into the equation to solve for [tex]\( q \)[/tex]:
[tex]\[ 0.35 + q = 1 \][/tex]
Next, solve for [tex]\( q \)[/tex] by isolating [tex]\( q \)[/tex]:
[tex]\[ q = 1 - 0.35 \][/tex]
Simplifying the right-hand side of the equation gives:
[tex]\[ q = 0.65 \][/tex]
Therefore, the value of [tex]\( q \)[/tex] is [tex]\( 0.65 \)[/tex], which corresponds to:
Answer: A. 0.65
[tex]\[ p + q = 1 \][/tex]
Given the value of [tex]\( p \)[/tex]:
[tex]\[ p = 0.35 \][/tex]
We can substitute the value of [tex]\( p \)[/tex] into the equation to solve for [tex]\( q \)[/tex]:
[tex]\[ 0.35 + q = 1 \][/tex]
Next, solve for [tex]\( q \)[/tex] by isolating [tex]\( q \)[/tex]:
[tex]\[ q = 1 - 0.35 \][/tex]
Simplifying the right-hand side of the equation gives:
[tex]\[ q = 0.65 \][/tex]
Therefore, the value of [tex]\( q \)[/tex] is [tex]\( 0.65 \)[/tex], which corresponds to:
Answer: A. 0.65
