to generate a 95% confidence interval with a margin of error of at most 5.8 when the population standard deviation is 33.6 what is the minimum sample size needed?



Answer :

we're getting the value of standard error is 12. So this is the final answer to this question.

SOLVING-

  • They provided a confidence interval for the population and the margin of error for this query.
  • The standard error that was used to calculate this conference interval must now be determined.
  • This means that the margin of error is not equal to Z alpha divided by two into the standard.
  • Therefore, it is the margin of error indicated by the question. As a result, the value of 23.52 and the alpha by two value are both given. In normal heather, that did see 0.025.
  • Now that we have the standard, we can either use it to compute this confidence interval, which equals 23.5 to buy 1.96, or we can not use it at all. The standard error value is therefore same. Thus, by finishing this process, we are obtaining the value of.

Hence, we're getting the value of standard error is 12. So this is the final answer to this question.

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