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(b) What is the probability that a family has a boy and 2 girls?
or as Prob(12 het) + Prob (13 het) + Prob (23 het) = 2(1/4)(1/4) + 2(1/4)(1/2) + 2(1/4)(1/2) = 5/8 = 0.625
| ABC | 0 | aBC | 28 |
| ABc | 17 | aBc | 945 |
| AbC | 955 | abC | 23 |
| Abc | 32 | abc | 0 |
Hence, RF(A-B) = 0+17+23+0 = 40/2000 = 0.02
RF(A-C) =17+32+28+23 = 100/2000 = 0.05
RF(B-C) = 0+32+28+0 = 60/2000 = 0.03
The double recombinants are ABC and abd which, given the parental phase, implies that is the locus in the middle. Hence, the order is a-b-c
COC = 0, intereference = 1
(b) Is the Haldane mapping function a suitable mapping function for this data? Why or why not?
humans: presence/absence of Y chromosome.
Flies: Double leveles of gene expression on single X in males
Expressivity: Extent to which a trait (disease) shows variablity of expression when present
Translocations: appear cruciform structures involving mutliple chromosomes
For the first parent, consider A-B first. The parental gametes AB, ab each have frequency (1/2)(1-c) = 0.8/2 = 0.4, while the recombinant gametes Ab, Ab each have frequency (c/2) = 0.2/2 = 0.1. Since D assorts independently, each gamete contains D or d with frequency (1/2). Putting all these together gives
| ABD | (0.4)(1/2) = 0.2 | Full color gray |
| ABd | (0.4)(1/2) = 0.2 | dilute gray |
| AbD | (0.1)(1/2) = 0.05 | full color black |
| Abd | (0.1)(1/2) = 0.05 | dilute black |
| aBD | (0.1)(1/2) = 0.05 | brown |
| aBd | (0.1)(1/2) = 0.05 | dilute brown |
| abD | (0.4)(1/2) = 0.2 | cinnamon |
| abd | (0.4)(1/2) = 0.2 | dilute cinnamon |
| Type 1 | (AB, AB, AB, AB, ab, ab, ab, ab) | Frequency = 56% |
| Type 2 | 2 (AB, AB, ab, ab, Ab, Ab, aB, aB) | Frequency = 26% |
| Type 3 | 2 (Ab, Ab, Ab, Ab, aB, aB, aB, aB) | Frequency = 18% |
What is the A-B recombination frequency?