Answer linkage
From Wikionchus
- The probability that two randomly chosen P. pacificus mutants fall on the same Chromosome is roughly 1/6. Yes, this relies on equal chromosome sizes and some other simplifying assumptions. And, yes, this was only a warm-up question!
- Now, lets get serious:
- If the two mutations are on different chromosomes, each mutation has probability 1/2 of being transmitted to a particular gamete, independently of what happens to the other locus. All combinations are equally likely with probability 1/2 * 1/2 = 1/4. If they are tightly linked they behave like a single factor: Both end up in the gamete in 50% of the cases.
| genotype | tightly linked / | different chromosomes | |
| no mutation | 1/2 | 1/4 | |
| both mutations | 1/2 | 1/4 | |
| egl, not dpy | 0 | 1/4 | |
| dpy, not egl | 0 | 1/4 |
- Assuming recessivity of both mutants, the following phenotype frequencies are expected when two randomly chosen gametes of the above type meet:
| phenotype | tightly linked / | different chromosomes |
| no mutation | 3/4 | 9/16 |
| both mutations | 1/4 | 1/16 |
| egl, not dpy | 0 | 3/16 |
| dpy, not egl | 0 | 3/16 |
- This is exactly what the monk's peas told us...
