A simple random sample of voters is taken from the voters in a large state. Using the methods of our course, researchers construct an approximate 99% confidence interval for the percent of the state’s voters who will vote for Candidate A. The interval goes from 37.3% to 48.7%. In the sample, the percent of voters who will vote for Candidate A is equal to ____________%.
wait
Percent = desired outcome divided by total possibilities. In the case of a test score: Grade (or percent) = correct answers divided by total questions.
i have 99% -> +-2.575
Sorry, I thought this was going to be a pre-algebra question. Maybe @agent0smith can help when he comes online.
is ok.. thanks..
@Nurali
someone
@texaschic101 @music101 Can you help or do you know someone who can?
no.. but thank you for you help
I am not sure...sorry
what are the methods in your course ?
an example
@phi ...can you help
if anybody knows, he does
I think they want the mid point in the confidence interval
mid point - + 2.575 * (SD/sqr(the voters in a large state)) =S
SD = standard deviation
no, the question asks the percent of voters who will vote for Candidate A so the answer is a per cent. they give you a confidence range which is centered around the per cent who will vote for A
so they want the center of the confidence range. the middle number of the range 37.3% to 48.7%.
mm ( 37.3 +48.7 )/2 ?
yes
ohhh jajaj thanks
the idea is they took a poll, and got 43% as how many are voting for A. they then figured out the confidence range... you just used the confidence range to figure out what the poll came up with.
mm okok
for example other question . An approximate 95% confidence interval for the percent of the state’s voters who will vote for Candidate A goes from _________% to _________%.
43 - + 1.96 * (SD/sqr(the voters in a large state)) ? .. or ...
you need to find the standard deviation from the info given then do 43 ± x * std dev where x is the multiple used for 95% confidence
yes, but SD/stuff is the same thing they used for the 99% confidence interval figure out what they used, and use it for your question
wait.. If the population size is not given, you can assume that the correction factor for standard errors is close enough to 1 that it does not need to be computed... =S so is SD =1 ?
researchers construct an approximate 99% confidence they used SD (adjusted for the population). whatever they used, you use
so 43 - + 1.96 * (1/ SQR (n = (.43)(.57)*(1.96/E ))?
SD is 5.7 ?
43-37.3 = error
so 43 - + 1.96 * (1 / SQR ((0,43) (0,57) * (1.96 /5.7 ))
is correct ?
hello ?
I told you phi was good :)
=D thanks so much.. jejje..
xˉ±zα/2×SE ok ... so 43+- 1.96 (SE) SE = ?
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