Question

Calculate the standard error from the following descriptive statistics $s_1 = 24$, $s_2 = 21$, $n_1 = 36$, $n_2 = 49$ The SS1 = The SS2 = The pooled variance $S^2_p$ = The standard error is $S_{\bar{M}_1 - \bar{M}_2}$ = round to one decimal round to one decimal

Name: calculate the standard error from the following descriptive statistics s1 24 s2 21 n1 36 n2 49 the ss1 the ss2 the pooled variance s2p the standard error is sbarm1 barm2 round to one 78249
Uploaded: 2024-01-12T10:22:57-08:00
Duration: 1 min 9 s
Channel: Narayan Hari
Description: calculate the standard error from the following descriptive statistics s1 24 s2 21 n1 36 n2 49 the ss1 the ss2 the pooled variance s2p the standard error is sbarm1 barm2 round to one 78249

          Calculate the standard error from the following descriptive statistics
$s_1 = 24$, $s_2 = 21$, $n_1 = 36$, $n_2 = 49$
The SS1 =
The SS2 =
The pooled variance $S^2_p$ =
The standard error is $S_{\bar{M}_1 - \bar{M}_2}$ =
*round to one decimal
*round to one decimal

calculate the standard error from the following descriptive statistics s1 24 s2 21 n1 36 n2 49 the ss1 the ss2 the pooled variance s2p the standard error is sbarm1 barm2 round to one 78249

Added by Aaron C.

Elementary Statistics a Step by Step Approach

Allan G. Bluman 9th Edition

Instant Answer

Solved by Expert Narayan Hari

01/12/2024

Step 1

Since we are given the sample standard deviation ($s_1$) and sample size ($n_1$), we can calculate the sum of squares using the formula: $SS_1 = (n_1 - 1)s_1^2$. $SS_1 = (36 - 1)(24^2) = 35 \times 576 = 20160$ Show more…

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Calculate the standard error from the following descriptive statistics $s_1 = 24$, $s_2 = 21$, $n_1 = 36$, $n_2 = 49$ The SS1 = The SS2 = The pooled variance $S^2_p$ = The standard error is $S_{\bar{M}_1 - \bar{M}_2}$ = *round to one decimal *round to one decimal