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)
So we did math in Bio class. It was cool, because, for once, I knew what I was doing. I actually grasped the concept of how to do a Hardy-Weinberg problem pretty quickly. Honestly, I really happy with myself. Hardy-Weinberg problems, by the way, are problems used, in some cases, to figure out the percentage of recessive and dominant individuals in a population. You can also figure out the frequencies of alleles. The equation is
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