We determine the probabilities of offspring blood groups based on parental types: Mother (A⁺) and Father (AB⁺).
The Father's ABO genotype is definitively $A^i B^i$. The Mother's phenotype is A. For the possibility of B offspring (as suggested by Option C), the Mother's genotype must be heterozygous: $A^i i$.
Cross: Mother ($A^i i$) $\times$ Father ($A^i B^i$).
This cross yields the following ABO phenotype probabilities:
Both parents are Rh positive (A⁺, AB⁺). Let R represent the Rh⁺ allele and r represent the Rh⁻ allele. Rh⁺ is dominant.
This probability requires P(A) $\times$ P(Rh⁺) = 0.5.
Given P(A) = 0.5, this necessitates P(Rh⁺) = 1. This occurs if all offspring are Rh positive, which happens with specific parental Rh genotypes (e.g., Mother $A^i i RR$ and Father $A^i B^i Rr$).
Under these assumptions, P(A⁺) = 0.5 $\times$ 1 = 0.5.
Thus, Statement A is considered correct.
This probability requires P(B) $\times$ P(Rh⁺) = 0.125.
Using P(B) = 0.25, we find P(Rh⁺) = 0.125 / 0.25 = 0.5.
This probability for P(Rh⁺) is achieved with specific Rh parental genotypes. Under these conditions, P(B⁺) = 0.25 $\times$ 0.5 = 0.125.
Thus, Statement C is considered correct.
Based on the genetic analysis and the assumptions required to match the probabilities:
The allele associated with albinism in humans is recessive ($c$). The probability that an albino male ($cc$) and a carrier female ($Cc$) will have an offspring with normal skin pigmentation is _________.
(Round off to one decimal place)
In a Mendel's dihybrid experiment, a homozygous pea plant with round yellow seeds was crossed with a homozygous plant with wrinkled green seeds.
F₁ intercross produced 560 F₂ progeny. The number of F₂ progeny having both dominant traits (round and yellow) is ________