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The following example illustrates how both principles of probability can be comb

ID: 142695 • Letter: T

Question

The following example illustrates how both principles of probability can be combined to solve problems in genetics. Probability can also be a useful tool in predicting the results of dihybrid and trihybrid matings For example, in mating AaBb x AaBb, one would expect 1/4 of the progeny to be AA, 2/4 Aa, and 1/4 aa, or 3/4 A- to 1/4 aa. Likewise, 1/4 should be BB, 2/4 Bb, and 1/4 bb, or 3/4 B- to 1/4 bb. Now, if the ACa) and BCb) genes are independently assorting, one would expect 34 x 3/4-9/16 of the progeny to be A-B , 1/#x 1/4 to be AAbb, and so forth. Use this ap- proach in answering the following series of questions. If AaBb is mated to AaBb, what is the probability that the offspring will have a. either the phenotype aaB- or the genotype aabb b. either the genotype aabb or the genotype AaBb

Explanation / Answer

Let us construct the punnett square first

a) Probability that the offspring will have either the phenotype -aaB or the genotype aabb:

Now looking into punnett square, we can say probability of phenotype -aaB is 3/16 and probability of aabb is 1/16, therefore applying the rule of addition the answer is 3/16 + 1/16 or 1/4 or 0.25

b) Probability that the offspring will have either the genotype -aabb or the genotype AaBb:

Now looking into punnett square, we can say probability of genotype -aabb is 1/16 and probability of AaBb is 4/16, therefore applying the rule of addition the answer is 1/16 +4/16 = 5/16 or 0.3125

c) Probability that the offspring will have either the genotype A-bb or the genotype AAbb:

Now looking into punnett square, we can say probability of phenotype A-bb is 3/16 and probability of AAbb is 1/16, therefore applying the rule of addition the answer is3/16 + 1/16 or 1/4 or 0.25

d) Probability that the offspring will have either the phenotype A-B- or the genotype aabb:

Now looking into punnett square, we can say probability of phenotype A-B- is 9/16 and probability of aabb is 1/16, therefore applying the rule of addition the answer is 9/16 + 1/16 or 10/16 or 0.625

AB Ab aB ab AB AABB AABb AaBB AaBb Ab AABb AAbb AaBb Aabb aB AaBB AaBb aaBB aaBb ab AaBb Aabb aaBb aabb
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