A college administrator claims that 84% of college students purchase their books from the campus bookstore. You this is inaccurate and form a random sample of 66 students at that college and find that 61 of them purchased their books from the bookstore. Test the administrator's claim using a level of significance of 5%.
A college administrator claims that 84% of college students purchase their books from the campus bookstore. You this is inaccurate and form a random sample of 66 students at that college and find that 61 of them purchased their books from the bookstore. Test the administrator's claim using a level of significance of 5%.
- What type of test will be used in this problem?
- What evidence justifies the use of this test? Check all that apply
- The sample size is larger than 30
- np>5
and nq>5
-
- The population standard deviation is known
- The original population is approximately normal
- The population standard deviation is not known
- There are two different samples being compared
- The sample standard deviation is not known
- Enter the null hypothesis for this test.
H0 - Enter the alternative hypothesis for this test.
H1: - Is the original claim located in the null or alternative hypothesis?
- What is the test statistic for the given statistics?
- What is the p-value for this test?
- What is the decision based on the given statistics?
- What is the correct interpretation of this decision?
Using a % level of significance, there
sufficient evidence to the claim that 84% of college students purchase their books from the campus bookstore.
The type of test used is one-proportion test because the claim is to test whether 84% of college students purchase their books from the campus bookstore or not.
Thus, the type of test used is One-proportion test.
From the given information, the population proportion is 0.84, and sample size is 66.
The evidence justifies the use of this test is .
Checking conditions:
Thus, the conditions are satisfied.
The hypothesis is,
Null hypothesis:
Alternative hypothesis:
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