Chi-Square Analysis (11/1-11/4)

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9 Terms

1
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Chi-Square Test (Hint: 2)

Used to determine if the results are due to chance

x2 = the sum of ((observed – expected)2/expected)

<p><span>Used to determine if the results are due to chance</span></p><p><span>x<sup>2</sup> = the sum of ((observed – expected)<sup>2</sup>/expected)</span></p>
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Observed

The numbers of each phenotype resulting from an experimental cross

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Expected

Predicted from the Mendelian ratios

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Goodness-of-fit

How well does the data fit the expected hypothesis      

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Null Hypothesis (Hint: 2)

There is NO significant difference between the observed and expected results

Random chance alone is responsible for the deviation between the observed and expected phenotypic ratios

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Chi-Square Table: Across the Top (Hint: 2)

The probability (p) that the deviation from the expected is due to chance

Example: At the left: p = 0.995: 99.5% chance that the result is due to random chance

<p><span>The probability (p) that the deviation from the expected is due to chance</span></p><p><span>Example: At the left: p = 0.995: 99.5% chance that the result is due to random chance</span></p>
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Chi-Square Table: In the Body (Hint: 3)

x2 values that correspond with different probabilities

Small numbers correspond with high probability on the left

Large numbers correspond with low probability on the right

<p><span>x<sup>2</sup> values that correspond with different probabilities</span></p><p><span>Small numbers correspond with high probability on the left</span></p><p><span>Large numbers correspond with low probability on the right</span></p>
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Degrees of Freedom (df) (Hint: 2)

x2 tests have different numbers of components and will produce different numbers that correspond to the same probability

df = n-1 (n = number of categories (in this case the number of possible phenotypes))

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What is the threshold for significance?

p < 0.05

<p>p &lt; 0.05</p>