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Complete the following chi-square problems. (Show all work!!) In the cross AaBb x AaBb O-E (O-E) (O-E)?/E 311 105 1. Phenotyp

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a. What are your null and alternative hypotheses? b. How many degrees of freedom? c. What is your table X2 value? d. What is
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Answer #1

From the given data, the observed frequencies are

   B bb Total
A 311 105 416
aa 91 25 116
Total 402 130 532

The expected frequencies are

The expected values are computed in terms of row and column totals. In fact, the formula is Ejj = RXC where R; corresponds to

Final Table:

Observed Expected
Phenotype Freq (Oi) Freq Ei (Oi-Ei) (Oi-Ei)^2 (Oi-Ei)^2 / Ei
A-B- 311 314.346 -3.346 11.1957 0.03562
A-bb 105 101.654 3.346 11.1957 0.11014
aaB- 91 87.654 3.346 11.1957 0.12773
aabb 25 28.346 -3.346 11.1957 0.39497
Total: 532 532 44.7829 0.66844

a) H0: AaBa and AaBb are independent
H1: AaBa and AaBb are not independent


b) Degrees of freedom : (2-1)(2-1) = 1

c)
Critical X^2: 3.841456

d) Reject H0 if Chi-square value > Chi-square table/critical value i.e. 3.841456

e) Test Statistic, X^2: 0.6684
since chi-square value < Chi-square critical value so we do not reject H0


f) Thus we conclude that these data approximate the expected phenotypic ratio

g) since P-Value: 0.4136 > alpha 0.05 so we accept h0
Thus we conclude that these data approximate the expected phenotypic ratio and also
AaBa and AaBb are independent

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