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A school of fish Refer to Exercise 74.

a. Explain why it was necessary to inspect a graph of the sample data when checking the Normal/Large Sample condition.

b. According to the packaging, there are supposed to be 330goldfish in each bag of crackers. Based on the interval, is there convincing evidence that the average number of goldfish is less than 330? Explain your answer.

Short Answer

Expert verified

a. This because sample size is small.

b. No evidence is present that average number of goldfish is less than330

Step by step solution

01

Given Information

Given data is:317,330,325,323,332,337,324,342,330,349,335,330

02

Necessity of inspecting graph

Sample data consists of 12<30values. To make sure that normal/large condition is satisfied, inspecting graph of sample data is important.

03

Checking if there is evidence that average goldfish is <330

Output using excel is:

Required confidence interval is 325.596<μ<336.738.

The upper limit is higher than 330.

There is no evidence that average goldfish is less than330

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Most popular questions from this chapter

Fun size candyA candy bar manufacturer sells a “fun size” version that is advertised to weigh 17grams. A hungry teacher selected a random sample of 44fun size bars and found a 95%confidence interval for the true mean weight to be 16.945grams to 17.395grams.

a. Does the confidence interval provide convincing evidence that the true mean weight is different than 17grams? Explain your answer.

b. Does the confidence interval provide convincing evidence that the true mean weight is 17grams? Explain your answer.

More weight loss Refer to Exercise 6. Interpret the confidence level.

The SAT againHigh school students who take the SAT Math exam a second time

generally score higher than on their first try. Past data suggest that the score increase has a standard deviation of about 50points. How large a sample of high school students would be needed to estimate the mean change in SAT score to within 2 points with 95%confidence?

Check whether each of the conditions is met for calculating a confidence interval for the population proportion

Salty chips A quality control inspector takes a random sample of 25 bags of potato chips from the thousands of bags filled in an hour. Of the bags selected, 3 had too much salt.

Engine parts A random sample of 16 of the more than 200auto engine crankshafts produced in one day was selected. Here are measurements (in millimeters) of a critical component on these crankshafts:

a. Construct and interpret a 95%confidence interval for the mean length of this component on all the crankshafts produced on that day.

b. The mean length is supposed to be μ=224mm but can drift away from this target during production. Does your interval from part (a) suggest that the mean has drifted from 224mm? Explain your answer.

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