Posted by **sammy** on Saturday, June 21, 2008 at 5:26pm.

a recent poll of 700 peole who work indoors found that 278 of the smoke. If the researchers want to be 98% confident of thier results to within 3.5% how large a sample is necessary?

how do i work this problem?

- statistics -
**MathGuru**, Saturday, June 21, 2008 at 7:47pm
Try this formula:

n = [(z-value)^2 * p * q]/E^2

= [(2.33)^2 * .397 * .603]/.035^2

I'll let you finish the calculation.

Note: n = sample size needed; .397 (which is approximately 278/700 in decimal form) for p and .603 (which is 1 - p) for q. E = maximum error, which is .035 (3.5%) in the problem. Z-value is found using a z-table (for 98%, the value is approximately 2.33). Symbols: * means to multiply and ^2 means squared.

I hope this will help.

- statistics -
**asdf**, Wednesday, October 22, 2014 at 7:59pm
asdf

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