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Write the Word or Phrase That Best Completes Each Statement {1x+1y=131x1y=1\left\{ \begin{array} { l } \frac { 1 } { x } + \frac { 1 } { y } = 13 \\\frac { 1 } { x } - \frac { 1 } { y } = 1\end{array} \right.

question 29

Multiple Choice

Write the word or phrase that best completes each statement or answers the question.
The revenue equation for a certain brand of mouthwash is y = 1.3x, where x is the number of bottles of mouthwash sold
and y is the total income for selling x bottles. The cost equation is y = 0.5x + 2500, where x is the number of bottles of
mouthwash manufactured and y is the cost of producing x bottles. The following set of axes shows the graph of the cost
and revenue equations.  Write the word or phrase that best completes each statement or answers the question. The revenue equation for a certain brand of mouthwash is y = 1.3x, where x is the number of bottles of mouthwash sold and y is the total income for selling x bottles. The cost equation is y = 0.5x + 2500, where x is the number of bottles of mouthwash manufactured and y is the cost of producing x bottles. The following set of axes shows the graph of the cost and revenue equations.   - \left\{ \begin{array} { l }  \frac { 1 } { x } + \frac { 1 } { y } = 13 \\ \frac { 1 } { x } - \frac { 1 } { y } = 1 \end{array} \right.  A)   \left( \frac { 1 } { 6 } , \frac { 1 } { 7 } \right)   B)   \left( \frac { 1 } { 7 } , \frac { 1 } { 6 } \right)   C)   \left( \frac { 1 } { 13 } , 0 \right)   D)   \varnothing
- {1x+1y=131x1y=1\left\{ \begin{array} { l } \frac { 1 } { x } + \frac { 1 } { y } = 13 \\\frac { 1 } { x } - \frac { 1 } { y } = 1\end{array} \right.


Definitions:

Output

The total amount of something produced by a person, machine, or industry.

Average Variable Cost

The total variable costs (costs that change with production levels) divided by the quantity of output produced.

Output

The total quantity of goods or services produced within a specific period by a firm or industry.

Diminishing Marginal Returns

A principle stating that as additional units of a variable input are added to a fixed input, the additional output from each new unit of input will eventually decrease.

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