What percentage of homozygous Rh^{-} children | vedclass

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(B) The husband is heterozygous for $Rh^{+}$,so his genotype is $(Rh\, rh)$.The wife is homozygous for $Rh^{-}$,so her genotype is $(rh\, rh)$.Perform

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$50$

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(B) The husband is heterozygous for $Rh^{+}$,so his genotype is $(Rh\, rh)$.The wife is homozygous for $Rh^{-}$,so her genotype is $(rh\, rh)$.Performing a Punnett square cross between $(Rh\, rh) 	imes (rh\, rh)$:- Offspring genotypes: $50\, \% (Rh\, rh)$ and $50\, \% (rh\, rh)$.- $(Rh\, rh)$ represents the heterozygous $Rh^{+}$ condition.- $(rh\, rh)$ represents the homozygous $Rh^{-}$ condition.Therefore,$50\, \%$ of the children will be homozygous $Rh^{-}$.

Column-$I$	Column-$II$
$(a)$ $1 : 2 : 1$	$(i)$ Test cross
$(b)$ $3 : 1$	$(ii)$ Law of Dominance
$(c)$ $9 : 3 : 3 : 1$	$(iii)$ Incomplete Dominance
$(d)$ $1 : 1 : 1 : 1$	$(iv)$ Law of Independent Assortment
	$(v)$ Law of Segregation

What percentage of homozygous $Rh^{-}$ children will be born to a couple where the husband is heterozygous for $Rh^{+}$ and the wife is homozygous for $Rh^{-}$ (in $, \%$)?

Similar Questions

Match the following columns correctly:
Column-$I$ Column-$II$
$(a)$ $1 : 2 : 1$ $(i)$ Test cross
$(b)$ $3 : 1$ $(ii)$ Law of Dominance
$(c)$ $9 : 3 : 3 : 1$ $(iii)$ Incomplete Dominance
$(d)$ $1 : 1 : 1 : 1$ $(iv)$ Law of Independent Assortment
$(v)$ Law of Segregation

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