Michael's mom loves Bright Scents candles. A 4-inch candle will burn for 8 hours. Michael bought his mom a 10-inch candle for Mother's Day. If Bright Scents candles all burn at the same rate, how many hours will the 10-inch candle burn? ____ hours

Calculate Burn Rate: Step 1: Determine the burn rate of the candles. Since a 4-inch candle burns for 8 hours, the burn rate is 8 hours per 4 inches. Calculation: Burn rate = 8 hours / 4 inches = 2 hours per inch. Calculate Burn Time: Step 2: Calculate the burn time for a 10-inch candle. Using the burn rate from Step 1, a 10-inch candle would burn for 10 inches * 2 hours per inch = 20 hours.

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Michael's mom loves Bright Scents candles. A $4$ -inch candle will burn for $8$ hours. Michael bought his mom a $10$ -inch candle for Mother's Day. $\newline$ If Bright Scents candles all burn at the same rate, how many hours will the $10$ -inch candle burn? $\newline$ ____ hours $\newline$

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Ratios and rates: word problems

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Q. Michael's mom loves Bright Scents candles. A

4

-inch candle will burn for

8

hours. Michael bought his mom a

10

-inch candle for Mother's Day.

\newline

If Bright Scents candles all burn at the same rate, how many hours will the

10

-inch candle burn?

\newline

____ hours

\newline

Calculate Burn Rate: Step $1$ : Determine the burn rate of the candles. $\newline$ Since a $4$ -inch candle burns for $8$ hours, the burn rate is $8$ hours per $4$ inches. $\newline$ Calculation: Burn rate = $\frac{8 \text{ hours}}{4 \text{ inches}} = 2$ hours per inch.
Calculate Burn Time: Step $2$ : Calculate the burn time for a $10$ -inch candle. $\newline$ Using the burn rate from Step $1$ , a $10$ -inch candle would burn for $10$ inches $\times 2$ hours per inch $= 20$ hours.