Question

(08) You need to test $H_0: \mu = 100$ against $H_1: \mu < 100$. The P value of the test was found to be 0.00012. A possible 95% confidence interval could be: [Hint: no calculations necessary] (a) $(-\infty, 106)$ (b) $(110, \infty)$ (c) $(-\infty, 90)$

Name: 08 you need to test h0 mu 100 against h1 mu 100 the p value of the test was found to be 000012 a possible 95 confidence interval could be hint no calculations necessary a infty 106 b 110 i 95472
Uploaded: 2023-05-12T17:50:11-08:00
Duration: 1 min 22 s
Channel: Kari Hasz
Description: 08 you need to test h0 mu 100 against h1 mu 100 the p value of the test was found to be 000012 a possible 95 confidence interval could be hint no calculations necessary a infty 106 b 110 i 95472

          (08) You need to test $H_0: \mu = 100$ against $H_1: \mu < 100$. The P value of the test was found to be 0.00012. A possible 95% confidence interval could be: [Hint: no calculations necessary]
(a) $(-\infty, 106)$
(b) $(110, \infty)$
(c) $(-\infty, 90)$

08 you need to test h0 mu 100 against h1 mu 100 the p value of the test was found to be 000012 a possible 95 confidence interval could be hint no calculations necessary a infty 106 b 110 i 95472

Added by Kathryn N.

Elementary Statistics a Step by Step Approach

Allan G. Bluman 9th Edition

Instant Answer

Solved by Expert Kari Hasz

05/12/2023

Step 1

The null hypothesis is $H_0: \mu = 100$. The alternative hypothesis is $H_1: \mu < 100$. This is a one-tailed test to the left. The P-value is 0.00012. Show more…

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(08) You need to test $H_0: \mu = 100$ against $H_1: \mu < 100$. The P value of the test was found to be 0.00012. A possible 95% confidence interval could be: [Hint: no calculations necessary] (a) $(-\infty, 106)$ (b) $(110, \infty)$ (c) $(-\infty, 90)$