Write the sentence as an equation. j times 113, reduced by 91 is equal to 40 Type a slash ( / ) if you want to use a division sign. _____

Identify Operation & Equation Setup: Identify the math operation and set up the equation. The problem states ＂j times 113, reduced by 91 is equal to 40＂. This means we first multiply j by 113, then subtract 91, and set this equal to 40. Equation: (j * 113) - 91 = 40 Solve for j: Solve for j. First, add 91 to both sides to isolate the term with j. (j * 113) - 91 + 91 = 40 + 91 (j * 113) = 131 Continue Solving for j: Continue solving for j. Now, divide both sides by 113 to solve for j. j = 131 / 113 j ≈ 1.159

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Write the sentence as an equation. $\newline$ $j$ times $113$ , reduced by $91$ is equal to $40$ $\newline$ Type a slash ( / ) if you want to use a division sign. $\newline$ _____

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Grade 7

Write an equation from words

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Q. Write the sentence as an equation.

\newline

j

times

113

, reduced by

91

is equal to

40

\newline

Type a slash ( / ) if you want to use a division sign.

\newline

_____

Identify Operation & Equation Setup: Identify the math operation and set up the equation. $\newline$ The problem states ＂ $j$ times $113$ , reduced by $91$ is equal to $40$ ＂. This means we first multiply $j$ by $113$ , then subtract $91$ , and set this equal to $40$ . $\newline$ Equation: $(j \times 113) - 91 = 40$
Solve for j: Solve for j. $\newline$ First, add $91$ to both sides to isolate the term with $j$ . $\newline$ $(j \times 113) - 91 + 91 = 40 + 91$ $\newline$ $(j \times 113) = 131$
Continue Solving for j: Continue solving for j. $\newline$ Now, divide both sides by $113$ to solve for $j$ . $\newline$ $j = \frac{131}{113}$ $\newline$ $j \approx 1.159$