Suppose that random samples are drawn from an infinite population. How does the standard error of X change if the sample size is (i) increased from 36 to 64, (ii) increased from 100 to 400, (iii) increased from 81 to 324, (iv) increased from 256 to 576?

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 Suppose that random samples are drawn from an infinite population. How does the
standard error of X¯ change if the sample size is (i) increased from 36 to 64, (ii)
increased from 100 to 400, (iii) increased from 81 to 324, (iv) increased from 256 to
576?

 

NOTE: Please explain each part, so the problem can be used as a Study Guide

Suppose that random samples are drawn from an infinite population. How does the
standard error of X change if the sample size is (i) increased from 36 to 64, (ii)
increased from 100 to 400, (iii) increased from 81 to 324, (iv) increased from 256 to
576?
Transcribed Image Text:Suppose that random samples are drawn from an infinite population. How does the standard error of X change if the sample size is (i) increased from 36 to 64, (ii) increased from 100 to 400, (iii) increased from 81 to 324, (iv) increased from 256 to 576?
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