Suppose that many large samples are taken from a population and that the sample proportions are normally distributed, with a mean of 0.22 and a standard deviation of 0.029. 99.7% of the sample proportions will fall within which of the following intervals? A. 0.133 to 0.307 B. 0.104 to 0.366 C. 0.162 to 0.278 D. 0.191 to 0.249
@perl is this like the other problem you helped me with but in reverse? http://openstudy.com/study#/updates/552f320ae4b0863033976526
yes it is similar
thanks for linking that
no problem thank you for your help all the time. do I still use the same formula?
yes we can use that formula (for sample proportions)
is n the standard deviation or sample size?
because here the standard deviation is 0.029
according to the empirical rule, within 3 standard deviations 99.7% of the data falls inside it. so we can use 3 for our z critical score
I thought is was .997
actually the z score is more like 2.96 but
do I multiply the .022 times the .029 I am a little confused on the +-3
$$ \Large \rm { \\ p \pm Margin~of~Error \\ p \pm Z_{critical} * (standard~ deviation) \\ 0.22 \pm 3 \times0.029 \\ ( 0.22 - 3 \times0.029, 0.22 + 3 \times0.029) \\ ( .133, .307) } $$
srry I lost connection
so that would make the answer a. then
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