Question

Your firm will base some expensive decisions on the results of your hypothesis test, so your...

Your firm will base some expensive decisions on the results of your hypothesis test, so your boss wants to have a high standard of evidence for rejecting the null hypothesis. What should you do?

Homework Answers

Answer #1

Your firm will base some expensive decisions on the results of your hypothesis test, so your boss wants to have a high standard of evidence for rejecting the null hypothesis. What should you do?

- In statistical testing, type I error is the rejection of a true null hypothesis. To have a high standard of evidence for rejecting the null hypothesis, we should try to minimize possibility of type I error.

Type I error can be minimized by picking a smaller level of significance α before doing a hypothesis test.

As the level of significance α of a hypothesis test is the same as the probability of a type 1 error. Thus, by setting it lower, automatically reduces the probability of a type 1 error.

It means you need stronger evidence against the null hypothesis H0 before you will reject the null. Therefore, if the null hypothesis is true, you will be less likely to reject it by chance.

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
A statistical test is performed and it results in a p-value = 0.007. Using a significance...
A statistical test is performed and it results in a p-value = 0.007. Using a significance level of α = 0.001, what is your final decision and conclusion? A Reject the null hypothesis. We do not have evidence in favor of the alternative. B Reject the null hypothesis. We have evidence in favor of the alternative. C Fail to reject the null hypothesis. We do not have evidence in favor of the alternative. D Fail to reject the null hypothesis....
A statistical test for the population mean at the 0.01 level results in your rejection of...
A statistical test for the population mean at the 0.01 level results in your rejection of the null hypothesis. Can the null hypothesis still be true? If so, what is the probability that the null hypothesis is true, even though you rejected it?
With your newly-developed statistical tools, you decide to put this hypothesis to the test. You know...
With your newly-developed statistical tools, you decide to put this hypothesis to the test. You know that the standard intelligence quotient (IQ) score has a population mean of 100 with a standard deviation of 15. You find that a random sample of 121 Lakers fans has an average IQ score of 103. Use this evidence to test your roommate’s argument that Lakers fans are more intelligent than the general population. (1 point) In symbols or words, what is the null...
You complete a hypothesis test using a = .05, and based on the evidence from the...
You complete a hypothesis test using a = .05, and based on the evidence from the sample, your decision is to reject the null hypothesis. If the treatment actually has no effect, which of the following is true?​ Group of answer choices ​You have made a Type I error. ​You have made a Type II error. ​You might have made a Type I error, but the probability is only 5% at most. ​You have made the correct decision. ​For a...
Before a researcher tries to prove her alternative hypothesis, she wants to plan her experiment so...
Before a researcher tries to prove her alternative hypothesis, she wants to plan her experiment so that the resulting hypothesis test is "powerful". What does this mean? a. She wants to make sure that if the alternative hypothesis is true, there is a high probability that she will reject the null hypothesis. b. She wants to make sure that the probability of a type I error is small. c. She wants to make sure that if the null hypothesis is...
Healthcare administration leaders are asked to make evidence-based decisions on a daily basis. Sometimes, these decisions...
Healthcare administration leaders are asked to make evidence-based decisions on a daily basis. Sometimes, these decisions involve high levels of uncertainty, as you have examined previously. Other times, there are data upon which evidence-based analysis might be conducted. This week, you will be asked to think of scenarios where building and interpreting confidence intervals (CIs) would be useful for healthcare administration leaders to conduct a two-sided hypothesis test using fictitious data. For example, Ralph is a healthcare administration leader who...
On your first day on the job, your boss asks you to conduct a hypothesis test...
On your first day on the job, your boss asks you to conduct a hypothesis test about the mean dwell time of a new type of UAV. Before you arrived, an experiment was conducted on n= 5 UAVs (all of the new type) resulting in a sample mean dwell time of y-bar= 9.4 ℎours. The goal is to conclusively demonstrate, if possible, that the data supports the manufacturer’s claim that the mean dwell time is greater than 10 hours. Given...
Jessika, Jenna and Lauren conducted a "tea test" comparing expensive loose leaf tea to some cheap...
Jessika, Jenna and Lauren conducted a "tea test" comparing expensive loose leaf tea to some cheap dollar store tea. Ten people scored the loose leaf tea: 6, 1, 6, 4, 1, 6, 8, 5, 3, 7. Those same 10 people scored the cheap tea: 8, 8, 4, 6, 4, 8, 4, 3, 7, 3. Conduct a t-test to determine whether there is a statistically significant difference between the two teas. Use the .05 significance level. What is your decision regarding...
State your conclusion to the hypothesis test. The mayor of a certain city is tasked with...
State your conclusion to the hypothesis test. The mayor of a certain city is tasked with cutting over 5 million dollars out of next year’s budget and is considering cuts to spending on public transportation. The mayor decides to conduct a hypothesis test and will only cut spending on public transportation if fewer than 15% of residents use the service. In a random sample of 300 residents, 36 reported that they did use public transportation. Perform the appropriate hypothesis test...
Conduct a test of the null hypothesis that the mean height for all students in the...
Conduct a test of the null hypothesis that the mean height for all students in the Census at School database is equal to 155 cm vs the alternative that the mean Height is greater than 155 cm. Use a significance level of 0.05. a. State the null and alternative hypotheses. Ho: m = 155 Ha: m > 155 b. Provide the Statcrunch output table. Hypothesis test results: Variable Sample Mean Std. Err. DF T-Stat P-value Height 159.86 1.7311103 49 2.8074468...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT