t or f
Think of each row of matrix \(S\) gives the number of items in a particular store : \[S=\left[\begin{array}{} &\color{Red}{\text{# of fax}}& \color{Red}{\text{# of printers}}& \color{Red}{\text{# of copiers}}& \color{Red}{\text{# of scanners}} \\ \color{Red}{\text{store 0}}&16&10&8&12\\ \color{Red}{\text{store 1}}&12&0&10&4\\ \color{Red}{\text{store 2}}&4&10&0&8\\ \end{array}\right]\]
and the columns in matrix \(P\) give you the `whole sale price` and `retail price` respectively
\[P=\left[\begin{array}{} \color{Red}{\text{whole sale price}}& \color{Red}{\text{retail price}} \\ $180&$269.99\\ $275&$399.99\\ $355&$499.99\\ $590&$799.99 \end{array}\right]\]
Notice that multiplying the "total quanity" by "whole sale price" gives you the "total whole sale value" of the items. Familiar with multiplying a huge matrix by one column ?
so its true then?
I would say tea but theft is pretty gewd lookin to
Yep!
Multiplying the matrix \(S\) by first column of matrix \(P\) gives you a column that contains the "total whole sale value" of items at each store.
thank you so much! @ganeshie8
yw!
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