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Statistics
Statistics
Find the critical value.
Steps in Hypothesis Testing
Statistics
Find the p-value.
Steps in Hypothesis Testing
P-value Interpretation Less than 0.01 Highly statistically significant There is very strong evidence against H 0 0.01 to 0.05 Statistically significant Adequate evidence against H 0 Greater than 0.05 Insufficient evidence against H 0
The LA Company has developed a new battery. Its engineering department claims that each battery lasts for 200 minutes. In order to test this claim, the company selected a random sample of 100 new batteries so that this sample has a mean of 196 minutes with a standard deviation of 30 minutes. Test the claim that the new batteries run with an average of 200 minutes. Use a 0.05 level of significance.
The new batteries will last for 200 minutes. The new batteries will not last for 200 minutes.
Compute the test statistic. The LA Company has developed a new battery. Its engineering department claims that each battery lasts for 200 minutes. In order to test this claim, the company selected a random sample of 100 new batteries so that this sample has a mean of 196 minutes with a standard deviation of 30 minutes. Test the claim that the new batteries run with an average of 200 minutes. Use a 0.05 level of significance. ๐ง = ๐ฅ โ ๐ ๐ โ ๐ ยฟ 196 โ 200 30 โ^100 ยฟ โ ๐. ๐๐
Make the decision. The LA Company has developed a new battery. Its engineering department claims that each battery lasts for 200 minutes. In order to test this claim, the company selected a random sample of 100 new batteries so that this sample has a mean of 196 minutes with a standard deviation of 30 minutes. Test the claim that the new batteries run with an average of 200 minutes. Use a 0.05 level of significance.
Do not Reject H
:
Make the decision. The LA Company has developed a new battery. Its engineering department claims that each battery lasts for 200 minutes. In order to test this claim, the company selected a random sample of 100 new batteries so that this sample has a mean of 196 minutes with a standard deviation of 30 minutes. Test the claim that the new batteries run with an average of 200 minutes. Use a 0.05 level of significance. 0_._ 1836 > 0_._ 05 Decision: Do not Reject H 0