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Chapter 11: Q11-2-3BSC (page 533)

The accompanying TI-83/84 Plus calculator display results from thehypothesis test described in Exercise 1. Assume that the hypothesis test requirements are allsatisfied. Identify the test statistic and the P-value (expressed in standard form and rounded tothree decimal places), and then state the conclusion about the null hypothesis.

Short Answer

Expert verified

The test statistic is 64.517 and the p-value is 0.000.

The decision is to reject the null hypothesis, which implies there is insufficient evidence to conclude that the ear preference is independent of handedness.

Step by step solution

01

Given information

The hypothesis test is conducted for the data in exercise 1. It is assumed that all requirements of the test are satisfied and the results for the test are given in the accompanying image.

02

Identify the test statistic

The hypothesis for independence of ear preference and handedness is tested using chi-square test when the assumptions are satisfied.

From the provided result, the test statistic can be observed as\[{\chi ^2} = 64.5172694\].

Thus, the chi- square test statistic is 64.517.

03

Identify the P-value

P-value is the probability of getting the value as extreme as test statistic.

Thus, the associated P-value can be observed as 0.000.

04

State the decision

Assume the level of significance is 0.05.

Since the P-value (0.000) is less than the level of significance (0.05), the null hypothesis is rejected at 0.05 level of significance.

Therefore, the decision is to reject the null hypothesis.

05

State the conclusion

There is not enough evidence at 0.05 level of significance to conclude that the handedness and cell phone ear preference are independent.

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Most popular questions from this chapter

Motor Vehicle Fatalities The table below lists motor vehicle fatalities by day of the week for a recent year (based on data from the Insurance Institute for Highway Safety). Use a 0.01 significance level to test the claim that auto fatalities occur on the different days of the week with the same frequency. Provide an explanation for the results.

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