In: Biology
1. Female mammals who are carriers of an X-linked recessive trait caused by a non-functional allele would express the encoded protein:
a. at the full amount in some cells, but express no protein in other cells
b that displays a novel function in the protein to produce a different dominant trait
c that displays dominance due to haploinsufficiency
d at 1/2 of the normal amount in each cell in a form of the mutant protein
e that would stop function in a dominant negative manner
2. You are following segregation of four genes in a cross – A, B, C, and D Dominant alleles are capital letters and recessive alleles are small case.
You take the cross - aa Bb cc Dd x Aa Bb CC Dd. What is the frequency expected among the progeny for the heterozygous genotype: Aa Bb Cc Dd?
1/4
1/16
1/32
0
1/8
Answer 1:
Males have single X chromosome, but females have two X chromosome, and to maintain dosage compensation, one of the X chromosome is randomly inactivated in each female cell.
Thus, if a female is carrier for a X-linked trait for non-functional allele, then some of her cells would express comple amount of protein, whereas some cells will not produce any protein.
Suppose that the normal allele is X+ and non-functional allele is X-, which doesn't produces any protein.Thus, carrier female would have the genotype X+X-.
In some cells, the chromosome containing X+ will be randomly inactivated and thus would not express any protein.
Other cells, in which X- would be randomly inactivated, would express the X+ allele and full amount of protein would be made.
Hence, correct choice should be:
(a) | at the full amount in some cells, but express no protein in other cells |
Answer 2:
Given cross - aa Bb cc Dd x Aa Bb CC Dd.
Cross at each locus can be shown as :
aa×Aa
Gametes | A | a |
a | Aa | aa |
Thus, probability of Aa, p(Aa) =1/2
Bb×Bb
Gametes | B | b |
B | BB | Bb |
b | Bb | bb |
p(Bb) = 2/4, which becomes 1/2 on simplification.
cc × CC
Gametes | C |
c | Cc |
Thus, p(Cc) = 1
Dd×Dd
The cross will be similar to Bb×Bb and p(Dd) will also be 1/2.
We need to find probability of Aa Bb Cc Dd progeny.
Using product rule,
p(AaBbCcDd)
=p(Aa) × p(Bb) × p(Cc) × p(Dd)
=(1/2) ×(1/2) ×(1) ×(1/2)
=1/8
Hence, correct choice should be 1/8.