Could you solve a Hardy-Weinberg problem that only gives you the percentage of heterozygous individuals in a population?
No, you would also need the population as well.
@Nesuniken @alphadxg No.\[p ^{2}+2pq+q^{2}=1\] 2pq is our heterozygotes. If we only know the percent you cannot solve because the relationship between p and q means that any value of p and q that gives you the appropriate ratio is a valid p and q. It is like saying solve for x and y in x*y=1000. There isn't one answer, period. And, contrary to what alphadxg says, knowing the population does not do anything for you either. If you have a pop with 1000 individuals and 10% hetero, that leaves 900 that are homozygous. The issue there is again, of those 900 how many are homozygous dominate and how many are homozygous recessive, you simply cannot tell.
Thanks
In all Respect mrdoldum, for his questions he asked if you could solve it, and I insisted that in order to solve his questions, he would also need to know the population. But you are right also.
@alphadxg Well, I took the way you used population to mean total # of individuals, which on its own, does not get you any closer to solving the problem. Basically, you simply have to have enough info to find p or q before you can solve for the other and for 2pq.
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