QUESTION IMAGE
Question
- in humans, hemophilia is a sex - linked trait. females can be normal, carriers, or have the disease. males will either have the disease or not (but they wont ever be carriers). cross a man who has hemophilia with a woman who is a carrier.
a. whats the probability they would have a child that has hemophilia? ____%
b. whats the probability they would have a child that does not have hemophilia? _
Step1: Determine Genotypes
Hemophilia is X - linked recessive. Let \(X^{h}\) be the allele for hemophilia, \(X^{H}\) for normal. The man with hemophilia has genotype \(X^{h}Y\), the carrier woman has \(X^{H}X^{h}\).
Step2: Set Up Punnett Square
| \(X^{h}\) (from man) | \(Y\) (from man) | |
|---|---|---|
| \(X^{h}\) (from woman) | \(X^{h}X^{h}\) | \(X^{h}Y\) |
Step3: Analyze Offspring Genotypes
Offspring genotypes: \(X^{H}X^{h}\) (carrier female), \(X^{H}Y\) (normal male), \(X^{h}X^{h}\) (hemophilic female), \(X^{h}Y\) (hemophilic male). Total 4 possible offspring.
Step4: Calculate Probability for (a)
Hemophilic offspring: \(X^{h}X^{h}\), \(X^{h}Y\) → 2 out of 4. Probability \(=\frac{2}{4}\times100 = 50\%\).
Step5: Calculate Probability for (b)
Non - hemophilic offspring: \(X^{H}X^{h}\), \(X^{H}Y\) → 2 out of 4. Probability \(=\frac{2}{4}\times100 = 50\%\).
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a. 50%
b. 50%