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These notes will cover how to estimate the mean of a variable for the entire population after computing the mean for a specific sample

  • The general form of the confidence interval is ' point estimate ± M × S E ^ ( estimate ) . ' The point estimate is the sample proportion, , and the estimated standard error is S E ^ ( p ^ ) = p ^ ( 1 − p ^ ) n .
    If the conditions are satisfied, then the sampling distribution is approximately normal.

  • What is the SE formula for confidence interval?

    SE = (upper limit – lower limit) / 3.92.
    For 90% confidence intervals divide by 3.29 rather than 3.92; for 99% confidence intervals divide by 5.15.
    Where exact P values are quoted alongside estimates of intervention effect, it is possible to estimate standard errors.

  • What is the Z formula for confidence interval?

    Calculating a C% confidence interval with the Normal approximation. ˉx±zs√n, where the value of z is appropriate for the confidence level.
    For a 95% confidence interval, we use z=1.96, while for a 90% confidence interval, for example, we use z=1.64.

  • Confidence interval (CI) = ‾X ± Z(S ÷ √n) = 80.5 ± 0.95(32.25 ÷ √10) = 80.5 ± 0.95(32.25 ÷ 3.16) = 80.5 ± 0.95(10.21) = 80.5 ± 9.70 = 90.2, 70.8.
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