You're a data analyst for an insurance company. You want to make sure that your employer is not over-paying for car repairs. To investigate this, you bring 40 different cars to two different garages, Bubba's Hubcap Heaven and Repair, and Merle's Motor Shop. Some of the cars need lots of repairs. Some of the cars need very few. By taking each car to both shops, we can directly compare the two sets of prices.  The dataset is in an Excel file named "Bubba_v_Merle_4095.xls", which you can find in the "Data" folder under Course Documents.  Before running your analysis, be sure to look at the data file and verify that each car requires a different amount of repairs, and that prices in one shop are correlated with prices at the other shop. That is, they're in the same ballpark.  The question is whether one tends to charge more, on average, than the other. Your task is to use Excel to test the research hypothesis that prices are different in the two shops; the null hypothesis is that prices are equal between the two shops. You test at the alpha = 0.05 significance level.  What do you conclude? Are prices the same? Who has higher prices?  Group of answer choices a-You reject the null hypothesis; prices are different. Merle charges more than Bubba. b-You reject the null hypothesis; prices are different. Bubba charges more than Merle. c-You reject the null hypothesis; Merle and Bubba charge the same. d-You do not reject the null hypothesis; Merle and Bubba charge the same.

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
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You're a data analyst for an insurance company. You want to make sure that your employer is not over-paying for car repairs. To investigate this, you bring 40 different cars to two different garages, Bubba's Hubcap Heaven and Repair, and Merle's Motor Shop. Some of the cars need lots of repairs. Some of the cars need very few. By taking each car to both shops, we can directly compare the two sets of prices. 


The dataset is in an Excel file named "Bubba_v_Merle_4095.xls", which you can find in the "Data" folder under Course Documents. 

Before running your analysis, be sure to look at the data file and verify that each car requires a different amount of repairs, and that prices in one shop are correlated with prices at the other shop. That is, they're in the same ballpark. 

The question is whether one tends to charge more, on average, than the other. Your task is to use Excel to test the research hypothesis that prices are different in the two shops; the null hypothesis is that prices are equal between the two shops. You test at the alpha = 0.05 significance level. 

What do you conclude? Are prices the same? Who has higher prices? 

Group of answer choices

a-You reject the null hypothesis; prices are different. Merle charges more than Bubba.

b-You reject the null hypothesis; prices are different. Bubba charges more than Merle.

c-You reject the null hypothesis; Merle and Bubba charge the same.

d-You do not reject the null hypothesis; Merle and Bubba charge the same.

 

cost

e1

e2

Bubba

Merle

5366

709

793

6075.00

6158.00

4383

832

1103

5214.00

5486.00

6123

983

602

7106.00

6725.00

4416

564

1454

4980.00

5870.00

6998

656

1179

7654.00

8177.00

5776

801

839

6577.00

6615.00

3613

554

764

4166.00

4377.00

3552

546

1095

4098.00

4647.00

5751

1197

770

6948.00

6521.00

7306

698

1452

8004.00

8759.00

8083

874

1064

8956.00

9147.00

6817

932

1008

7749.00

7824.00

5795

1021

748

6817.00

6543.00

5560

1267

813

6828.00

6373.00

8075

795

636

8870.00

8711.00

1640

830

793

2470.00

2433.00

5167

1011

1328

6178.00

6495.00

4593

1335

835

5928.00

5428.00

2643

1797

1106

4440.00

3749.00

4896

675

327

5571.00

5223.00

6426

728

1314

7154.00

7740.00

8563

719

782

9282.00

9345.00

4229

267

1455

4496.00

5684.00

6809

860

935

7669.00

7745.00

6532

865

422

7397.00

6954.00

4447

926

1002

5373.00

5450.00

8343

583

949

8927.00

9292.00

4047

514

1038

4561.00

5085.00

6292

1102

1466

7394.00

7758.00

5587

867

908

6454.00

6495.00

6562

552

801

7114.00

7363.00

8213

502

1291

8715.00

9504.00

5347

751

937

6098.00

6285.00

6043

271

1020

6314.00

7063.00

7767

291

714

8058.00

8481.00

3634

315

914

3948.00

4548.00

5437

755

747

6192.00

6184.00

5928

382

838

6310.00

6766.00

9431

1317

393

10748.00

9824.00

6979

686

1011

7665.00

7990.00

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