If = 19, = 24, = 8, and $\begin{array}{c}
\sum X_{1} \quad \sum X_{2} \quad \sum X_{3} \

\sum\left(\frac{\left(\sum X \text { in column }\right)^{2}}{n \text { in column }}\right)
\end{array}$ $\sum X_{4}$ = 10 and $n_{1}$ = 5, $n_{2}$ = 6, $n_{3}$ = 8, and $n_{4}$ = 5, what is
?

Question

If = 19, = 24, = 8, and $\begin{array}{c}
\sum X_{1} \quad \sum X_{2} \quad \sum X_{3} \

\sum\left(\frac{\left(\sum X \text { in column }\right)^{2}}{n \text { in column }}\right)
\end{array}$ $\sum X_{4}$ = 10 and $n_{1}$ = 5, $n_{2}$ = 6, $n_{3}$ = 8, and $n_{4}$ = 5, what is
?

Quizplus · Accepted Answer

The Answer of If = 19, = 24, = 8, and $\begin{array}{c}
\sum X_{1} \quad \sum X_{2} \quad \sum X_{3} \

\sum\left(\frac{\left(\sum X \text { in column }\right)^{2}}{n \text { in column }}\right)
\end{array}$ $\sum X_{4}$ = 10 and $n_{1}$ = 5, $n_{2}$ = 6, $n_{3}$ = 8, and $n_{4}$ = 5, what is
?

If = 19, = 24, = 8, And ∑X4\sum X_{4}∑X4​

If = 19, = 24, = 8, And $\sum X_{4}$