A newspaper in a large Midwestern city reported that the National Association of Realtors said that the mean home price last year was $116800. The city housing department feels that this figure is too low. They randomly selected 63 homes sales and obtained a sample mean price of $118,900. Assume that the population standard deviation is $3,700. Using a 5% level of significance, perform a hypothesis test to determine whether the population mean is higher than $116,800.   STEP 1. H0: µ ___ _____  $     H1: µ _____ _____ $          STEP 2. This test is (e) left-tailed, (f) two-tailed or (g) right-tailed test. This test is  (enter e, f or g)   STEP 3. The critical value(s) and test statistic is: Use the following chart to identify the critical value (s)                           Left-tailed                   Two-tailed             Right tailed α =10%           z = -1.28 (A)                     z=∓1.65z=∓1.65 (B)                                                 z =1.28 (C)                              α =5%             z = -1.65 (D)                      z=∓1.96z=∓1.96  (E)                                                z = 1.65 (F) α =1%             z = -2.33 (G)                     z=∓2.58z=∓2.58   (H)

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A newspaper in a large Midwestern city reported that the National Association of Realtors said that the mean home price last year was $116800. The city housing department feels that this figure is too low. They randomly selected 63 homes sales and obtained a sample mean price of $118,900. Assume that the population standard deviation is $3,700. Using a 5% level of significance, perform a hypothesis test to determine whether the population mean is higher than $116,800.

 

STEP 1. H0: µ ___ _____  $     H1: µ _____ _____ $       

 

STEP 2. This test is (e) left-tailed, (f) two-tailed or (g) right-tailed test.

This test is  (enter e, f or g)

 

STEP 3. The critical value(s) and test statistic is:

Use the following chart to identify the critical value (s)

                          Left-tailed                   Two-tailed             Right tailed

α =10%           z = -1.28 (A)                     z=∓1.65z=∓1.65 (B)                                                 z =1.28 (C)                             

α =5%             z = -1.65 (D)                      z=∓1.96z=∓1.96  (E)                                                z = 1.65 (F)

α =1%             z = -2.33 (G)                     z=∓2.58z=∓2.58   (H)                                                z = 2.33 (I)

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