Problem 3. A certain organism possesses a pair of each of 5 different genes (whi
ID: 3270299 • Letter: P
Question
Explanation / Answer
a)for the A gene he possible genotypes are
aA and aa progeny will have the same phenotype as the first parent with probability 1/2
for the B gene, the possible genotypes are bb bB and BB the progeny will have the same phenotype as the first parent with probability 3/4
P(matches 1st parent’s phenotype) =P(A correct) *P(B correct)*P(C correct)*P(D correct)*P(E correct)
=1/2* 3/4 *1/2 * 3/4 *1/2
= 9/128
For the A gene, the progeny will have the same genotype as the first parent with
probability is 1/2
For the B gene, the progeny will have the same genotype as the
first parent with probability 1/2
P(matches 1st parent’s genotype) = P(A correct) *P(B correct)*P(C correct)*P(D correct)*P(E correct)
= 1/2 * 1/2 * 1/2* 1/2 * 1/2
=1/32
b)
P (matches 2nd parent’s phenotype) = P(A correct) *P(B correct)*P(C correct)*P(D correct)*P(E correct)
=1/2* 3/4 *1/2 * 3/4 *1/2
= 9/128
P (matches 2nd parent’s genotype) =P(A correct) *P(B correct)*P(C correct)*P(D correct)*P(E correct)
= 1/2 * 1/2 * 1/2* 1/2 * 1/2
=1/32
C)
P(matches either parent’s phenotype)=P(matches 1st parent’s phenotype) +P(matches 2nd parent’s phenotype)
SINCE EVENTS ARE DISJOINT
=9/128 + 9/128 = 9/64
P(matches either parent’s genotype)=P(matches 1st parent’s genotype) +P(matches 2nd parent’s genootype)
=1/32+1/32 = 1/16
D)P(matches neither parent’s phenotype) = 1-P((matches either parent’s phenotype)
=1-9/64
=55/64
P(matches neither parent’s genotype) = 1-P(matches either parent’s genotype) =1-1/16 = 15/16
Related Questions
drjack9650@gmail.com
Navigate
Integrity-first tutoring: explanations and feedback only — we do not complete graded work. Learn more.