Question

Suppose a hypothesis test is performed relating to the effectiveness of a new drug for cancer....

Suppose a hypothesis test is performed relating to the effectiveness of a new drug for cancer. You make a conclusion based on a .01 alpha level that there is not enough evidence to say the drug is effective. You realize that if you just change the alpha level to .05 you can change your conclusion to say that there is enough evidence to support the drug's effectiveness.

Posting Assignment
----------------------
Discuss your feeling about the scenario above. Are there ethical considerations? Is this ok to do? What do you need to report to the public? What kind of statement do you make to the "people" so they will understand your conclusion? What other comments/ideas do you have? What does this mean for this drug? Is it effective or is it not?

Homework Answers

Answer #1

Answer:

This is O.K to do, on the off chance that we are taking alpha level to 0.05 that implies that we are 95% sure that the drug is effective, and 5% isn't sure whether it is effective or not.

We have to report the public that the confidence level utilized for rejecting  the null hypothesis(H0) is 95%.

We own the expression as we have sufficient evidence in the support of the claim that new drug is effective at 0.05 level of significance.

In the event that we take the 99% confidence interval  than we won't have sufficient evidence  that the drug is effective.

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
An experiment was done to test the effectiveness of a drug that is being considered for...
An experiment was done to test the effectiveness of a drug that is being considered for possible use in the treatment of people who experience chronic anxiety. Fifty people who are chronically anxious are identified through a local health clinic. Twenty-five people are randomly assigned to the experimental group, and they receive the new drug for six weeks. The other 25 people are randomly assigned to the control group, and they receive the commonly used drug for six weeks. After...
if you work as a physician in a medical office and want to test a new...
if you work as a physician in a medical office and want to test a new drug to see if it reduces the number of days patients suffer from upper respiratory infection. what's the alternative hypothesis, make it directional. what's the null hypothesis say 12 out of 14 patients note relief using the drug. using the sign test and an alpha level .05 decide if you will reject or retain your alternative hypothesis. what type of error could be made?
if you work as a physician in a medical office and want to test a new...
if you work as a physician in a medical office and want to test a new drug to see if it reduces the number of days patients suffer from upper respiratory infection. what's the alternative hypothesis, make it directional. what's the null hypothesis say 12 out of 14 patients note relief using the drug. using the sign test and an alpha level .05 decide if you will reject or retain your alternative hypothesis. what type of error could be made?
A drug manufacturer claims that its new drug causes faster red-cell buildup in anemic people than...
A drug manufacturer claims that its new drug causes faster red-cell buildup in anemic people than the drug currently used. A team of doctors tests the drug on 6 randomly selected people and compares the results with the current buildup factor of 7.1 (this is the buildup factor for the current drug). The results of the 6 peoples are (theses are red-cell buildup factors): 6.3 7.8 8.1 8.3 8.7 9.4. Test the manufacturer’s claim by stating the null and alternative...
1. A hypothesis test is conducted with a significance level of 5%. The alternative hypothesis states...
1. A hypothesis test is conducted with a significance level of 5%. The alternative hypothesis states that more than 65% of a population is right-handed. The p-value for the test is calculated to be 0.03. Which of the following statements is correct? A .We can conclude that more than 3% of the population is right-handed. B .We cannot conclude that more than 65% of the population is right-handed. C .We can conclude that more than 65% of the population is...
A medical researcher wants to determine whether a drug changes the body’s temperature. Seven test subjects...
A medical researcher wants to determine whether a drug changes the body’s temperature. Seven test subjects are randomly selected, and the body temperature (in degrees Fahrenheit) of each is measured. The subjects are then given the drug and after 20 minutes, the body temperature of each is measured again. The results are listed below. Use significance level α = 0.05, and we assume that the body temperatures are normally distributed.pleae show work t-Test: Paired Two Sample for Means Initial Temperature...
You are testing a new package handling system. The Historical average is 35 minutes with a...
You are testing a new package handling system. The Historical average is 35 minutes with a population standard deviation of 8 minutes. A test of the new process on 10 random runs has a mean of 33 minutes. Let’s say 33 was in fact the true mean of the alternative hypothesis – in other words an infinite number of sample means at the new process would have resulted in a mean of 33? What is the beta error and power...
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...
In a clinical​ trial, 28 out of 878 patients taking a prescription drug daily complained of...
In a clinical​ trial, 28 out of 878 patients taking a prescription drug daily complained of flulike symptoms. Suppose that it is known that 2.7​% of patients taking competing drugs complain of flulike symptoms. Is there sufficient evidence to conclude that more than 2.7​% of this​ drug's users experience flulike symptoms as a side effect at the alpha equals 0.1 level of​ significance? Because np 0 left parenthesis 1 minus p 0 right parenthesisequals nothing ▼ ​10, the sample size...
n a clinical​ trial, 18 out of 860 patients taking a prescription drug daily complained of...
n a clinical​ trial, 18 out of 860 patients taking a prescription drug daily complained of flulike symptoms. Suppose that it is known that 1.7​% of patients taking competing drugs complain of flulike symptoms. Is there sufficient evidence to conclude that more than 1.7​% of this​ drug's users experience flulike symptoms as a side effect at the alpha equals 0.05 level of​ significance? Because np 0 left parenthesis 1 minus p 0 right parenthesisequals 14.4 greater than ​10, the sample...