aischa282005

15.04.2020 • 

Mathematics

College students and STDs: A recent report estimated that 25% of all college students in the United States have a sexually transmitted disease (STD). Due to the demographics of the community, the director of the campus health center believes that the proportion of students who have a STD is lower at his college. He tests H0: p = 0.25 versus Ha: p < 0.25. The campus health center staff select a random sample of 50 students and determine that 18% have been diagnosed with a STD. Is the sample size condition for conducting a hypothesis test for a population proportion satisfied?

a. No, because (50)(0.18) is less than 10. Because of this the sample size is too small to use the normal distribution to model the distribution of sample proportions.

b. No, because 50 students is not enough to be representative of the students at the college

c. Yes, because the sample is random. It represents the college students at this campus.

d. Yes, because (50)(.25) and (50)(1 ? 0.25) are both at least 10. This means we can use the normal distribution to model the distribution of sample proportions.

Ответ:

renaa1221

23.01.2022

Mathematics

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d. Yes, because (50)(.25) and (50)(1 - 0.25) are both at least 10. This means we can use the normal distribution to model the distribution of sample proportions.

Step-by-step explanation:

College students and STDs :

The population proportion is p = 0.25

Sample size of students is n = 50

np = 50×0.25 = 12.5

n(1-p) = 50×(1-0.25) = 37.5

Therefore, yes, the sample size condition for conducting a hypothesis test for a population proportion is satisfied because (50)(0.25) and (50)(1 - 0.25) are both at least 10. This means we can use the normal distribution to model the distribution of sample proportions.

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Ответ:

shan6171

13.07.2021

Mathematics

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45

Step-by-step explanation:

30 x 0.5 equals 15 then add that to the 30$ and get 45

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