A plant resistant for a certain disease was crossed with another type of plant partially susceptible to the disease. A plant geneticist claimed that 75% of the offsprings re- sulting from the cross will be resistant to the disease. To test this claim, 150 seeds from this cross were collected and germinated. Of these plants, 110 plants were found resistant to the disease. (i) Write the hypotheses. (ii) conditions that are required. Write the test statistic. State the assumptions being made and test the ii) Write the distribution of the test statistic under the null hypothesis. Find the p-value in this context and interpret it. Drawing a picture may (iv) be helpful.

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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A plant resistant for a certain disease was crossed with another type of plant partially
susceptible to the disease. A plant geneticist claimed that 75% of the offsprings re-
sulting from the cross will be resistant to the disease. To test this claim, 150 seeds
from this cross were collected and germinated. Of these plants, 110 plants were found
resistant to the disease.
(i)
Write the hypotheses.
(ii)
conditions that are required.
Write the test statistic. State the assumptions being made and test the
(ii)
Write the distribution of the test statistic under the null hypothesis.
Find the p-value in this context and interpret it. Drawing a picture may
(iv)
be helpful.
What is the conclusion of the hypothesis test, at a =
0.01 level of signifi-
(v)
cance?
Transcribed Image Text:A plant resistant for a certain disease was crossed with another type of plant partially susceptible to the disease. A plant geneticist claimed that 75% of the offsprings re- sulting from the cross will be resistant to the disease. To test this claim, 150 seeds from this cross were collected and germinated. Of these plants, 110 plants were found resistant to the disease. (i) Write the hypotheses. (ii) conditions that are required. Write the test statistic. State the assumptions being made and test the (ii) Write the distribution of the test statistic under the null hypothesis. Find the p-value in this context and interpret it. Drawing a picture may (iv) be helpful. What is the conclusion of the hypothesis test, at a = 0.01 level of signifi- (v) cance?
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