At a certain plant, batteries are produced with a life span that is normally distributed with a standard deviation of 2 months. The plant claims that on the average the batteries will lasts for 15 months. A consumer group want to test the claim with a random sample of 27 batteries that showed an average of 14.5 months.

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At a certain plant, batteries are produced with a life span that is normally distributed with a
standard deviation of 2 months. The plant claims that on the average the batteries will lasts for 15 months. A consumer group want to test the claim with a random sample of 27 batteries that showed an average of 14.5 months.

D. Do you agree with the claim that on the average that the batteries will lasts for 15 months?
✓ [Select]
No, since the bounds of the confidence interval estimate are below 15 months.
Yes, since 15 months is inside the computed confidence interval.
Yes, since the bounds of the confidence interval estimate are below 15 months.
No, since 15 months is inside the computed confidence interval.
[Scient]
Transcribed Image Text:D. Do you agree with the claim that on the average that the batteries will lasts for 15 months? ✓ [Select] No, since the bounds of the confidence interval estimate are below 15 months. Yes, since 15 months is inside the computed confidence interval. Yes, since the bounds of the confidence interval estimate are below 15 months. No, since 15 months is inside the computed confidence interval. [Scient]
C. What can we assert with 95% confidence about the possible size of error e if you estimate the
true mean lifespan of the batteries to be 14.5 months ✓ [Select]
ths?
The error will not exceed 0.7912
The error will not exceed 0.6565
The error will not exceed 0.7544
The error will not exceed 0.6332
Transcribed Image Text:C. What can we assert with 95% confidence about the possible size of error e if you estimate the true mean lifespan of the batteries to be 14.5 months ✓ [Select] ths? The error will not exceed 0.7912 The error will not exceed 0.6565 The error will not exceed 0.7544 The error will not exceed 0.6332
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