3. Suppose you are testing Ho: 49 vers ersus H₁: μ ‡ 49 The sample is small (n = 17) and the data come from a normal population. The variance, o², is unknown. (a) Should you use z or t when finding a critical region for this scenario? (b) Find the critical value(s) corresponding to a = 0.06. (c) State the critical region. (d) You find that the test statistic value is 2.173. Based on your critical region, what decision do you make regarding the null hypothesis (i.e. do you Reject Ho or Do Not Reject Ho)? (e) State your conclusion.

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3. Suppose you are testing
Ho: p= 49 versus H₁: 49
The sample is small (n = 17) and the data come from a normal population.
The variance, o², is unknown.
(a) Should you use z or t when finding a critical region for this scenario?
(b) Find the critical value(s) corresponding to a = 0.06.
(c) State the critical region.
(d) You find that the test statistic value is 2.173. Based on your critical region, what
decision do you make regarding the null hypothesis (i.e. do you Reject Ho or Do Not
Reject Ho)?
(e) State your conclusion.
Transcribed Image Text:3. Suppose you are testing Ho: p= 49 versus H₁: 49 The sample is small (n = 17) and the data come from a normal population. The variance, o², is unknown. (a) Should you use z or t when finding a critical region for this scenario? (b) Find the critical value(s) corresponding to a = 0.06. (c) State the critical region. (d) You find that the test statistic value is 2.173. Based on your critical region, what decision do you make regarding the null hypothesis (i.e. do you Reject Ho or Do Not Reject Ho)? (e) State your conclusion.
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