Jen plans to sell homemade candles online. She spent $44 on a melting pot, and she will spend $4 on wax and $2 on a jar for each candle she makes. She will sell her candles for $10 each. Which equation can you use to find c, the number of candles Jen must sell for her sales to equal her expenses? Choices: (A)10c = 44 + 4c + 2c (B)44 + 4c = 10c + 2c How many candles must Jen sell for her sales to equal her expenses? ____ candles

Set Up Equation: First, let's set up the equation to find the break-even point for Jen's candle business. Jen's expenses include a one-time cost of $44 for the melting pot and variable costs of $4 for wax and $2 for a jar per candle. Her revenue per candle is $10. So, the equation to represent this situation is: 10c = 44 + 6cIsolate c: Next, we need to isolate c (the number of candles) on one side of the equation to solve for it. Subtract 6c from both sides: 10c - 6c = 44 4c = 44Divide to Find c: Now, divide both sides by 4 to find the value of c: c = 44 / 4 c = 11

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Jen plans to sell homemade candles online. She spent $\$44$ on a melting pot, and she will spend $\$4$ on wax and $\$2$ on a jar for each candle she makes. She will sell her candles for $\$10$ each. $\newline$ Which equation can you use to find $c$ , the number of candles Jen must sell for her sales to equal her expenses? $\newline$ Choices: $\newline$ (A) $10c = 44 + 4c + 2c$ $\newline$ (B) $44 + 4c = 10c + 2c$ $\newline$ How many candles must Jen sell for her sales to equal her expenses? $\newline$ $\_\_\_\_$ candles $\newline$

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Algebra 1

Solve linear equations with variables on both sides: word problems

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Q. Jen plans to sell homemade candles online. She spent

\$44

on a melting pot, and she will spend

\$4

on wax and

\$2

on a jar for each candle she makes. She will sell her candles for

\$10

each.

\newline

Which equation can you use to find

c

, the number of candles Jen must sell for her sales to equal her expenses?

\newline

Choices:

\newline

(A)

10c = 44 + 4c + 2c

\newline

(B)

44 + 4c = 10c + 2c

\newline

How many candles must Jen sell for her sales to equal her expenses?

\newline

\_\_\_\_

candles

\newline

Set Up Equation: First, let's set up the equation to find the break-even point for Jen's candle business. Jen's expenses include a one-time cost of $\$44$ for the melting pot and variable costs of $\$4$ for wax and $\$2$ for a jar per candle. Her revenue per candle is $\$10$ . So, the equation to represent this situation is: $\newline$ $10c = 44 + 6c$
Isolate $c$ : Next, we need to isolate $c$ (the number of candles) on one side of the equation to solve for it. Subtract $6c$ from both sides: $\newline$ $10c - 6c = 44$ $\newline$ $4c = 44$
Divide to Find c: Now, divide both sides by $4$ to find the value of c: $\newline$ $c = \frac{44}{4}$ $\newline$ $c = 11$