Question

The following results come from two independent samples taken from two populations. sample 1 n? = 43 $\bar{x}_1$ = 20 $s_1$ = 2.22 sample 2 n? = 41 $\bar{x}_2$ = 23 $s_2$ = 7.23 Assume the variances are UNEQUAL. Calculate the standard error. Round your final answer to two decimal places, including the zero before the decimal place needed. E.g., 0.12.

          The following results come from two independent samples taken from two populations.
sample 1
n? = 43
$\bar{x}_1$ = 20
$s_1$ = 2.22
sample 2
n? = 41
$\bar{x}_2$ = 23
$s_2$ = 7.23
Assume the variances are UNEQUAL. Calculate the standard error.
Round your final answer to two decimal places, including the zero before the decimal place
needed. E.g., 0.12.

The following results come from two independent samples taken from two populations.
sample 1
n? = 43
x̅1 = 20
s1 = 2.22
sample 2
n? = 41
x̅2 = 23
s2 = 7.23
Assume the variances are UNEQUAL. Calculate the standard error.
Round your final answer to two decimal places, including the zero before the decimal place
needed. E.g., 0.12.

Added by Ruben M.

Elementary Statistics a Step by Step Approach

Allan G. Bluman 9th Edition

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The following results come from two independent samples taken from two populations. Sample 1: n = 43 1 = 20 S1 = 2.22 Sample 2: n = 41 2 = 23 S2 = 7.23 Assume the variances are UNEQUAL. Calculate the standard error. Round your final answer to two decimal places, including the zero before the decimal place if needed. E.g. 0.12