[[Unit 3 (TBD)]] Evolution is change in the population, not individuals. When changes in allele frequency occur, ==microevolution== has occurred, which is the smallest scale of evolution. Microevolution can eventually lead to ==macroevolution==, which is the creation of new species. Example begin: In the Richmond Hill High School forest there lives a population of bunnies. Let B rep the allele for brown. Let b rep the allele for white. How many B? 3B/total 8 alleles How many b? 5b/total 8 alleles. Allele frequency of B is 0.375=p (represents allele frequency of dominant trait). Allele frequency for b is 0.625=q (represents allele frequency of recessive trait). | Generation | B | p | b | q | | ---------------- | --- | ----------- | --- | ----------- | | 1-baseline | 14 | 14/44=0.318 | 30 | 30/44=0.682 | | 2 | 11 | 11/44=0.25 | 33 | 33/44=0.75 | | 3 | 16 | 16/44=0.364 | 28 | 28/44=0.636 | | 4 | 15 | 15/44=0.341 | 29 | 29/44=0.659 | | 5 | 15 | 15/44=0.341 | 29 | 29/44=0.659 | | 6-climate change | 2 | 2/44=0.046 | 42 | 42/44=0.954 | ![[Pasted image 20261110105109.png]] Microevolution has occured because allele frequency changed. From 0.318 to 0.409. Natural selection. To check if a change is significant, use chi square. Example concluded. Hardy-Weinberg equation. If allele frequencies aren't changing, then the population is in ==Hardy-Weinberg== equilibrium (microevolution not occurring). If allele frequencies change, then microevolution occurs, which can be due to: * Natural selection. * Genetic drift. * Gene flow. * Mutation. * Non random mating. For Hardy-Weinberg equilibrium to occur, these conditions need to be met: * No mutation, no alleles can arise. * No migration, no new members and alleles can join/leave. * Large gene pool. * Random mating. * No selection, natural selection doesn't favor one phenotype over the other. These 5 five things keep the population stable. ==Allele fixation== is when only one allele is present for a particular gene, allele frequency for one allele is 100%. It occurs more often in smaller populations. ![[Pasted image 20261110110316.png]] Graph one represents Hardy Weinberg Equilibrium, graph 2 represents microevolution and graph 3 represents allele fixation. $$p+q=1\\p^2+2pq+q^2=1$$ $p^2$ represents genotype frequency (homozygous dominant) while $q^2$ represents genotype frequency for homozygous recessive. $2pq$ represents genotype frequency of heterozygous. Example 1: Black dominant white recessive, 263 black geese 413 white geese. "what is genotypic frequency of the white geese" Let B rep black feather. Let b rep white feather. bb=$q^2$=413/676=0.6109 "what is allele frequency of white allele" b=$q^2$=$\sqrt{0.6109}$ =0.7816 "what is alele frequency of black allele" 1-0.7816=0.2184 "genotypic frequencies of homozygous black geese"e $p^2+2*0.2184*0.7816+0.6109=1$ $p^2=0.0477$ ==ALWAYS FIND RECESSIVE ALLELE FREQUENCY FIRST== "heterozygous genotype frequency" 2pq=2(0.2184)(0.7816) pq=0.3414 Example concluded.