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Question #10 Fifty matched pairs of magnitude/depth measurements randomly selected from 10,594 earthquakes recorded in one year from a location in southern California. Find the

Question #10

Fifty matched pairs of magnitude/depth measurements randomly selected from 10,594 earthquakes recorded in one year from a location in southern California. Find the best predicted depth of an earthquake with a magnitude of 1.5. Use a significance level of 0.05.

View the earthquake measurements.

Earthquake measurements

Dialog content starts

Mag

Depth

1.72

2.7

0.57

12.9

1.78

9.8

2.38

10.9

1.91

11.8

0.42

14.5

0.58

15.1

1.16

7.9

2.26

13.1

1.36

10.9

0.03

5.3

0.51

13.7

0.44

17.7

2.15

4.7

2.25

14.7

0.96

12.4

2.92

3.7

1.99

16.6

2.85

17.8

1.11

9.4

1.79

2.6

1.06

8.4

2.09

5.1

0.45

14.9

2.08

7.2

0.08

7.5

0.38

9.3

1.55

7.4

2.76

19.8

0.36

7.3

1.56

6.2

0.83

17.9

1.48

18.7

1.09

14.1

0.51

9.1

0.26

4.2

2.56

6.1

1.67

3.8

2.15

13.3

0.37

4.5

0.96

3.1

1.03

7.9

2.94

3.9

2.92

11.2

2.46

9.8

1.18

6.4

0.65

11.2

2.79

8.4

2.53

15.4

0.68

9.4

View the critical values of the Pearson correlation coefficient, r.

n

=0.05

=0.01

NOTE: To test H0: =0 against

H1: 0, reject H0 if the absolute value of r is greater than the critical value in the table.

4

0.950

0.990

5

0.878

0.959

6

0.811

0.917

7

0.754

0.875

8

0.707

0.834

9

0.666

0.798

10

0.632

0.765

11

0.602

0.735

12

0.576

0.708

13

0.553

0.684

14

0.532

0.661

15

0.514

0.641

16

0.497

0.623

17

0.482

0.606

18

0.468

0.590

19

0.456

0.575

20

0.444

0.561

25

0.396

0.505

30

0.361

0.463

35

0.335

0.430

40

0.312

0.402

45

0.294

0.378

50

0.279

0.361

60

0.254

0.330

70

0.236

0.305

80

0.220

0.286

90

0.207

0.269

100

0.196

0.256

n

=0.05

=0.01

The regression equation is y= __________ + ____________x.

(Round to one decimal place as needed.)

Given that the earthquake has a magnitude of 1.5, the best predicted depth is __________ km.

(Round to one decimal place as needed.)

Question #15

Samples of pages were randomly selected from three different novels. The Flesch Reading Ease scores were obtained from each page, and the TI-83/84 Plus calculator results from analysis of variance are given below. Use a 0.01 significance level to test the claim that the three books have the same mean Flesch Reading Ease score.

View the TI-83/84 Plus calculator results.

One-way ANOVA

F=9.3229612719

p=6.1714236E4

Factor

df=2

SS=1344.01352

MS=672.006758

One-way ANOVA

MS=672.006758

Error

df=33

SS=2378.66729

MS=72.0808269

Sxp= 8.49004281

What is the conclusion for this hypothesis test?

A. Reject H0. There is sufficient evidence to warrant rejection of the claim that the three books have the same mean Flesch Reading Ease score.

B. Failtoreject H0. There is insufficient evidence to warrant the rejection of the claim that the three books have the same mean Flesch Reading Ease score.

C. Failtoreject H0. There is sufficient evidence to warrant the rejection of the claim that the three books have the same mean Flesch Reading Ease score.

D. Reject H0. There is insufficient evidence to warrant the rejection of the claim that the three books have the same mean Flesch Reading Ease score.

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