BIOL 2500 - Topic 3 (part 5)

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18 Terms

1
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Using probabilities

It can be used to predict phenotypic ratios in dihybrid crosses and to predict gamete combinations

2
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Predicting the phenotypic traits

You combine the probabilities for each trait to get the phenotypic ratio using the product rule and fork diagrams

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What happens once we have the predicted gamete genotypes

We can set up a punnett square to perform the cross

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Punnett squares

1.) It helps us summarize genotypic frequencies and genotypes

2.) It can also translate genotypes into phenotypes to get the phenotypic ratio

5
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Inheritance of two genes on separate chromosomes or very apart on the same chromosome

The probability of them being inherited together is low

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What two things are evidence of independent assortment

1.) Gamete ratio —> 1:1:1:1

2.) Phenotypic ratio —> 9:3:3:1

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Punnett squares vs. fork diagrams

1.) Punnett squares are good for monohybrid, dihybrid, and sometimes trihybrid crosses

2.) Fork diagrams are more efficient when using increasing numbers of traits

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Determining whether to use punnett squares or fork diagrams

1.) n = number of genes with 2 alleles

2.) 2n = The number of phenotypes

3.) 3n = The number of genotypes

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Probability

The proportion of times a particular event/outcome is expected to occur

ex.) p(Heads) = 1/2

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Independence

The probability of an outcome that does not depend on the outcome of another or previous outcome

ex.) p(Heads) is independent from the p(Heads) of the next toss

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Product rule

Probability that 2 independent outcomes will BOTH occur (do this by multiplying the separate probabilities)

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Sum rule

The probability that either one OR the other of two independent outcomes will occur, therefore making them mutually exclusive (usually do this by adding their individual probabilities)

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Mutually exclusive

It means that you can’t have one if you have the other

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Key words to know when you use the sum rule

1.) Either or

2.) No more than

3.) At least

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Assuming independent assortment of genes when calculating the probability of getting a specific genotype

You can do separate monohybrids for each gene that encodes the trait

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Conditional probabilities

Probability prediction that is dependent on another previous event that has taken place

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Example of conditional probability

What is the probability that F2 yellow-seeded progeny plants are heterozygous like their parents

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Binomial probability

It simplifies the use of BOTH the product and sum rules in cases where there are multiple outcomes/events