BIOL 311 Chapter Notes - Chapter 3: Punnett Square, Dihybrid Cross, Mutual Exclusivity

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BIOL 311 Chapter 3: Independent Assortment of genes
Dihybrid: a double heterozygous ex. A/a B/b
Mendel used a dihybrid cross to determine his second law of heredity
Focused on two specific traits seed shape and colour
o Crossed true breeding parental lines of wrinkled yellow and round green
o Produced round and yellow F1 offspring indicating the dominance
o Then selfed the F1 to produce the F2 to obtain a 9:3:3:1 ratio of round yellow,
round green, wrinkled yellow and wrinkled green
Medel’s Secod Law of Idepedet Assortet: different gene pairs assort independently in
gamete formation
Genes on the same chromosome generally do not assort independently
o Gene pairs on different chromosomes assort independently in meiosis
The actual numbers obtained explain the 9:3:3:1 ratio as two randomly combined 3:1
ratios. The ratio between yellow and green is 3:1 and the ratio between wrinkled to
smooth seed is 3:1
Tree diagram: ¼ round, ¾ are yellow and the other ¼ is green (same for ¼ wrinkled)
The ratio can also bee explained by gamete frequency
½ gametes are R then ½ will be Y and ½ will be y
½ gamete are r then ½ will be Y and ½ will be y
o ¼ R;Y ¼ R;y ¼ r;Y ¼ r;y
Both males and females will produce the same gametes so once the four gametes are
crossed together in a punnet square, he obtained a ratio
o The frequency of a game being produced in ¼ so the frequency of the fusion of
two gametes is (1/4)^2
o Phenotypes and genotypes of the gametes and progeny that underlie the ratio
In order to test the hypothesis of the 1:1:1:1 ratio, Mendel testcrossed the dihybrid F2
generation and obtained equal proportions of gametes
o 1:1:1:1 is a diagnostic of independent assortment in one dihybrid
o 9:3:3:1 is a diagnostic of independent assortment is two dihybrids
Product rule: the probability of independent events both occurring together is the product of
the individual probabilities (A and B)
o Example of rolling a die. The pobability of olling to ’s is independent; olling
one four is p=1/6 pto ’s= 1/ *1/ = 1/
Sum rule: probability of either of two mutually exclusive events occurring is the sum of the
indiidual pobabilities A’ or A’’
o Pobability of to ’s is eual to the pobability of to ’s so the pobability of
olling to ’s o to ’s is 1/ + 1/= 1/18
In a genetic example, if the gene pairs do assort independently we can use the product
rule. Use a simple punnet square between the same genes and obtain the proportion of
the desired genotype for all the genes; then multiply
Example: finding how many progeny need to be grown? Estimate how many progeny plants
need to be grown to aquire a specific genotype
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Document Summary

Biol 311 chapter 3: independent assortment of genes. Product rule: the probability of independent events both occurring together is the product of the individual probabilities (a and b: example of rolling a die. The p(cid:396)obability of (cid:396)olling t(cid:449)o (cid:1008)"s is independent; (cid:396)olling one four is p=1/6 p(cid:894)t(cid:449)o (cid:1008)"s(cid:895)= 1/(cid:1010) *1/(cid:1010) = 1/(cid:1007)(cid:1010) In a genetic example, if the gene pairs do assort independently we can use the product rule. Use a simple punnet square between the same genes and obtain the proportion of the desired genotype for all the genes; then multiply. Example: how many distinct genotypes will a cross produce: for a tetrahybrid a/a; b/b; c/c; d/d there will be 3 genotypes for each gene pair a/a, A/a, a/a: 3 genotypes for 4 gene pairs results in 3^4= 81. Synthesizing pure lines: pure lines are made by repeated generations of selfing to generate fully homozygous individuals, repeated selfing leads to an increased proportion of homozygotes.

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