Suppose you wish to estimate a population mean correct to within 0.12 with a confidence level of .90. You do not know o2, but you know that the observations will range in value between 34 and 42.Complete parts a and b.Ca. Find the approximate sample size that will produce the desired accuracy of the estimate. You wish to be conservative to ensure that the sample size will be ample for achieving the desiredaccuracy of the estimate. (Hint: assume that the range of the observations will equal 40.)The approximate sample size is(Round up to the nearest integer.)b. Calculate the approximate sample size, making the less conservative assumption that the range of the observations is equal to 60.The approximate sample size is(Round up to the nearest integer.)

Maximum value=42Minimum value=34Margin of error=0.12

Answered: Suppose you wish to estimate a…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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A. Determine the sample size required to estimate a population proportion to within 0.04 with 97.8% confidence, assuming that you have no knowledge of the approximate value of the sample proportion. Sample Size = B. Repeat part the previous problem, but now with the knowledge that the population proportion is approximately 0.26. Sample Size =
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The pulse rates of 149 randomly selected adult males vary from a low of 40 bpm to a high of 116 bpm. Find the minimum sample size required to estimate the mean pulse rate of adult males. Assume that we want 90% confidence that the sample mean is within 2 bpm of the population mean. Complete parts (a) through (c) below. a. Find the sample size using the range rule of thumb to estimate o. n= (Round up to the nearest whole number as needed.) b. Assume that o = 10.1 bpm, based on the value s = 10.1 bpm from the sample of 149 male pulse rates. n= (Round up to the nearest whole number as needed.) c. Compare the results from parts (a) and (b). Which result is likely to be better? The result from part (a) is the result from part (b). The result from because is likely to be better
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