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-Suppose B={b1,b2}B = \left\{ b _ { 1 } , b _ { 2 } \right\}

question 18

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 Find the matrix of the linear transformation T:VW relative to B and C\text { Find the matrix of the linear transformation } \mathrm { T } : \mathrm { V } \rightarrow \mathrm { W } \text { relative to } \mathrm { B } \text { and } \mathrm { C } \text {. }
-Suppose B={b1,b2}B = \left\{ b _ { 1 } , b _ { 2 } \right\} is a basis for VV and C={c1,c2,c3}C = \left\{ c _ { 1 } , c _ { 2 } , c _ { 3 } \right\} is a basis for WW . Let TT be defined by
T(b1) =5c1+6c25c3T(b2) =5c1+12c2+7c3\begin{array} { l } \mathrm { T } \left( \mathbf { b } _ { 1 } \right) = 5 c _ { 1 } + 6 c _ { 2 } - 5 c _ { 3 } \\T \left( b _ { 2 } \right) = 5 c _ { 1 } + 12 c _ { 2 } + 7 c _ { 3 }\end{array}

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The total amount of money a firm receives by selling goods or services, calculated as the quantity sold multiplied by the price.

Sellers

Individuals or entities that offer goods or services for sale to consumers or other businesses.

Total Revenue

The total amount of money a firm receives from the sale of its goods or services, calculated as the quantity sold multiplied by the price per unit.

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Individuals or organizations that purchase goods or services for personal use, resale, or production.

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