Geneticists examined the distribution of seed coat color in cultivated amaranth grains, Amaranthus caudatus. Crossing black-seeded and pale-seeded A. caudatus populations gave the following counts of black, brown, and pale seeds in the second generation. Seed Coat Color black brown pale Seed Count 302 73 22 According to genetics laws, dominant epistasis should lead to - of all such seeds being black, = brown, and + pale. We want to test this theory at the 1% significance level. (a) Find the value of the test statistic. (b) Flind the critical value. (c) What is the conclusion? Part C options: (A) We conclude that the observed frequencies contradict the theory since the answer in (a) is bigger than the answer in (b). (B) We cannot conclude that the observed frequencies contradict the theory since the answer is (a) is greater than the answer in (b). (C) We conclude that the theory is true since the answer in (a) is greater than the answer in (b). (D) We cannot conclude that the observed frequencies contradict the theory since the answer in (a) is less than or equal to the answer in (b). (E) We conclude that the data is consistent with the theory since the answer in (a) is greater than the answer in (b). (F) We conclude that the observed frequencies contradict the theory since the answer in (a) is less than or equal to the answer in (b). (G) We conclude that the theory is true since the answer in (a) is less than or equal to the answer in (b)