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First Two Games of the Season A) [562]\left[ \begin{array} { l l } 5 & 62 \end{array} \right]

question 159

Multiple Choice

first two games of the season. Write a matrix containing the total number of points and rebounds for each of the starting
five.
 Game 1 Points  Rebounds  Levy 203 Cowens 165 Williams 812 Miller 611 Jenkins 102 Game 2 Points  Rebounds  Levy 184 Cowens 143 Williams 129 Miller 410 Jenkins 103\begin{array}{l}\begin{array} { l | c | c } \text { Game } 1 & \text { Points } & \text { Rebounds } \\\hline \text { Levy } & 20 & 3 \\\text { Cowens } & 16 & 5 \\\text { Williams } & 8 & 12 \\\text { Miller } & 6 & 11 \\\text { Jenkins } & 10 & 2\end{array}\\\\\begin{array} { l | c | c } \text { Game } 2 & \text { Points } & \text { Rebounds } \\\hline \text { Levy } & 18 & 4 \\\text { Cowens } & 14 & 3 \\\text { Williams } & 12 & 9 \\\text { Miller } & 4 & 10 \\\text { Jenkins } & 10 & 3\end{array}\end{array}

A) [562]\left[ \begin{array} { l l } 5 & 62 \end{array} \right]
В) [73830821202110520]\left[ \begin{array} { r r } 7 & 38 \\ 30 & 8 \\ 21 & 20 \\ 21 & 10 \\ 5 & 20 \end{array} \right]
C) [38730820211021205]\left[ \begin{array} { r r } 38 & 7 \\ 30 & 8 \\ 20 & 21 \\ 10 & 21 \\ 20 & 5 \end{array} \right]
D) [625][ 625 ] Answer: C
-Barnes and Able are partners that sell life, health, and auto insurance. The tables below show their sales figures for May and June. Find the matrix that gives total sales for the two months.
\quad \quad \quad \quad \quad \quad  May Sales ($)  \text { May Sales (\$) }
 Life  Health  Auto  Able 20,00015,0007000 Barnes 30,000017,000\begin{array}{l|l|r|l} & \text { Life } & \text { Health } & \text { Auto } \\\hline \text { Able } & 20,000 & 15,000 & 7000 \\\text { Barnes } & 30,000 & 0 & 17,000\end{array}

\quad \quad \quad \quad \quad \quad  June Sales ($)  \text { June Sales (\$) }
 Life  Health  Auto  Able 70,000030,000 Barnes 30,00022,00032,000\begin{array}{l|l|r|l} & \text { Life } & \text { Health } & \text { Auto } \\\hline \text { Able } & 70,000 & 0 & 30,000 \\\text { Barnes } & 30,000 & 22,000 & 32,000\end{array}


Definitions:

Standard Deviation

An appraisal of the diversity or spread level exhibited by a collection of figures.

Normally Distributed

Refers to a probability distribution which is evenly shaped around the mean, indicating that occurrences of data close to the mean are more common than occurrences of data distant from the mean.

Mean

The average of a set of numbers, calculated by dividing the sum of these numbers by their quantity.

Standard Deviation

A method to assess how much the values in a dataset diverge from one another.

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