Consider the following critical values: to.1,35= 1.306; to.05, 35= 1.690, to.025, 35= 2.030 in answering this question: To assess the average survival time of our LED lights in extremecold, we randomly sample 36. They have an average survival time of 42.4 days with a sample standard deviation of 8.8 days. Based on this sample, we conduct an appropriate 1-sided hypothesis test to determine if the population mean survival time of our LEDs is greater than 37 days. The p-value for this test is: A. Greater than 0.1. B. C. D. Between 0.05 and 0.1. Between 0.025 and 0.05. Less than 0.025.

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Consider the following critical values: to.1, 35= 1.306; to.05, 35= 1.690, to.025, 35 = 2.030 in
answering this question: To assess the average survival time of our LED lights in extremecold,
we randomly sample 36. They have an average survival time of 42.4 days with a sample
standard deviation of 8.8 days. Based on this sample, we conduct an appropriate 1-sided
hypothesis test to determine if the population mean survival time of our LEDs is greater than
37 days. The p-value for this test is:
A.
B.
C.
D.
Greater than 0.1.
Between 0.05 and 0.1.
Between 0.025 and 0.05.
Less than 0.025.
Transcribed Image Text:Consider the following critical values: to.1, 35= 1.306; to.05, 35= 1.690, to.025, 35 = 2.030 in answering this question: To assess the average survival time of our LED lights in extremecold, we randomly sample 36. They have an average survival time of 42.4 days with a sample standard deviation of 8.8 days. Based on this sample, we conduct an appropriate 1-sided hypothesis test to determine if the population mean survival time of our LEDs is greater than 37 days. The p-value for this test is: A. B. C. D. Greater than 0.1. Between 0.05 and 0.1. Between 0.025 and 0.05. Less than 0.025.
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