QUESTION IMAGE
Question
11 multiple choice 1 point
based on the parent genotypes shown what are the probabilities of each blood phenotype, written as a ratio?
parent 1 genotype: $i^b i$
parent 2 genotype: $i^a i^a$
1 type a: 1 type b: 1 type o: 1 type ab
1 type a: 0 type b: 2 type o: 1 type ab
1 type a: 0 type b: 0 type o: 1 type ab
1 type a: 0 type b: 0 type o: 0 type ab
12 multiple choice 1 point
in some cattle the genes for brown hair and for white hair are codominant. cattle with alleles for both brown and white hair, have both brown and white hairs. this condition gives the cattle a reddish color, and is referred to as roan. what is the probability, expressed as a fraction, of a red cow and a white bull having a roan offspring?
For Question 11:
Step1: Identify parent gametes
Parent 1 ($I^B i$) produces gametes: $I^B$, $i$; Parent 2 ($I^A I^A$) produces gametes: $I^A$, $I^A$
Step2: Perform Punnett square
| $I^B$ | $i$ | |
|---|---|---|
| $I^A$ | $I^A I^B$ | $I^A i$ |
Step3: Assign phenotypes
$I^A I^B$ = Type AB; $I^A i$ = Type A. Count: 2 Type A, 2 Type AB → simplify ratio to 1:0:0:1
Step1: Define genotypes
Let $B$ = brown allele, $W$ = white allele. Red cow = $BB$, white bull = $WW$
Step2: Identify parent gametes
Red cow produces $B$ gametes; white bull produces $W$ gametes
Step3: Cross gametes
All offspring inherit $B$ and $W$, so genotype $BW$ (Roan)
Step4: Calculate probability
All 4/4 offspring are Roan, simplified to $\frac{1}{1}$
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1 Type A : 0 Type B : 0 Type O : 1 Type AB
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