Question

Here are measurements (in millimeters) of a critical dimension for a random sample of 16 engine...

Here are measurements (in millimeters) of a critical dimension for a random sample of 16 engine crankshafts:

224.120,  224.001,  224.017,  223.982,  223.989,  223.961,   223.960,

224.089,  223.987,  223.976,  223.902,  223.980,   224.098,  224.057

223.913 223.999

The data come from a production process that is known mean is supposed to be = 224 mm. Is there sufficient evidence that the mean dimension is not 224 mm? Give appropriate statistical evidence to support your conclusion. Alpha = .05

a. State the question you would like to answer, your null and alternative hypotheses

b. Calculations: Include t score and p-value

c. Conclusion: Rejection decision, why, and answer to the question.

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
You wish to test the claim that the average IQ score is less than 100 at...
You wish to test the claim that the average IQ score is less than 100 at the .05 significance level. You determine the hypotheses are: H o : μ = 100 H 1 : μ < 100 You take a simple random sample of 38 individuals and find the mean IQ score is 98.8, with a standard deviation of 15.9. Let's consider testing this hypothesis two ways: once with assuming the population standard deviation is not known and once with...
You wish to test the claim that the average IQ score is less than 100 at...
You wish to test the claim that the average IQ score is less than 100 at the .005 significance level. You determine the hypotheses are: Ho: μ=100 H1:μ<100 You take a simple random sample of 76 individuals and find the mean IQ score is 95.5, with a standard deviation of 15.1. Let's consider testing this hypothesis two ways: once with assuming the population standard deviation is not known and once with assuming that it is known. Round to three decimal...
You wish to test the claim that the average IQ score is less than 100 at...
You wish to test the claim that the average IQ score is less than 100 at the .01 significance level. You determine the hypotheses are: H o : μ = 100 H 1 : μ < 100 You take a simple random sample of 60 individuals and find the mean IQ score is 98.7, with a standard deviation of 14.6. Let's consider testing this hypothesis two ways: once with assuming the population standard deviation is not known and once with...
You wish to test the claim that the average IQ score is less than 100 at...
You wish to test the claim that the average IQ score is less than 100 at the .005 significance level. You determine the hypotheses are: H o : μ = 100 H 1 : μ < 100 You take a simple random sample of 95 individuals and find the mean IQ score is 95.2, with a standard deviation of 14.4. Let's consider testing this hypothesis two ways: once with assuming the population standard deviation is not known and once with...
SAMPLE SIZE = 16 IF IN ADDITION TO THE SAMPLE SUMMARIES (SAMPLE MEAN) = $5,400 AND...
SAMPLE SIZE = 16 IF IN ADDITION TO THE SAMPLE SUMMARIES (SAMPLE MEAN) = $5,400 AND (SAMPLE STANDARD DEVIATION) = $1,280, THE POPULATION STANDARD DEVIATION IS KNOWN AS $1,250. (A) AT THE 5% SIGNIFICANCE LEVEL, DO WE HAVE SUFFICIENT EVIDENCE THAT THE POPULATION AVERAGE BONUS WAS BELOW $6,000? CIRCLE APPROPRIATE ANSWER: YES! NO! (B) SHOW THE TEST STATISTIC VALUE, THE CRITICAL VALUE(S) NEEDED FOR YOUR DECISION AND FORMULATE THE REJECTION RULE. TEST STATISTIC VALUE = CRITICAL VALUE(S): REJECTION RULE STATES......
Recorded in the table below are the blood pressure measurements (in millimeters) for a sample of...
Recorded in the table below are the blood pressure measurements (in millimeters) for a sample of 12 adults. Does there appear to be a linear relationship between the diastolic and systolic blood pressures? At the 5% significance level, test the claim that systolic blood pressure and diastolic blood pressure have a linear relationship. Systolic Diastolic 107 71 110 74 133 91 115 83 118 88 134 87 123 77 154 94 119 69 130 76 108 69 112 75 Data...
William is interested in knowing whether or not athletics from his team have lower satisfaction with...
William is interested in knowing whether or not athletics from his team have lower satisfaction with their team on a survey than the known population average survey score of 19 and the known population survey standard deviation is 12. He samples 36 athletics from his team and finds a sample mean of 15. Assume an alpha = .05. • Conduct a one-sample z-test to answer the question above. • Report hypotheses • the test statistic • the critical value •...
Recorded in the table below are the blood pressure measurements (in millimeters) for a sample of...
Recorded in the table below are the blood pressure measurements (in millimeters) for a sample of 12 adults. Does there appear to be a linear relationship between the diastolic and systolic blood pressures? At the 5% significance level, test the claim that systolic blood pressure and diastolic blood pressure have a linear relationship. Systolic Diastolic 116 70 154 94 134 87 107 71 119 69 133 91 115 83 113 77 112 75 110 74 118 88 157 103 Data...
Weight measurements of 30 patients from two distinct hospitals are listed as follows:           (Hospital 1--sample...
Weight measurements of 30 patients from two distinct hospitals are listed as follows:           (Hospital 1--sample size = 16):             159,    159,   159, ...,150 (Hospital 2--sample size = 14):             105,    105,   105, ...,140 4%           (a) Which one of the following statistical tests is the               most appropriate technique to determine if there is a            significant difference in the mean weights between the            two patient populations?           TYPE YOUR ANSWER HERE: ____                  4%     (b) What is the purpose of...
You work at a factory located at the North Pole. The toy you are making is...
You work at a factory located at the North Pole. The toy you are making is supposed to measure 10” long. From experience, the lengths of toys produced follow a Normal distribution with standard deviation σ = 0.3 inches. You believe that new elves are producing toys that are less than 10 inches. As supervisor of Quality Control, you want to test your claim at the 5% significance level. You measure 40 toys and obtain a mean length of 9.45...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT