Monica and Sean are both knitting scarves for Mother's Day. Monica has completed 16 inches of her scarf, and she will knit an additional 10 inches each day. Sean is just starting his scarf, and he will knit 14 inches each day. Which equation can you use to find d, the number of days it will take for Sean's scarf to be the same length as Monica's? Choices: (A)16d + 10 = 14d (B)16 + 10d = 14d How long will it take for Sean's scarf to be the same length as Monica's? ____ days

Identify Equation: Identify the correct equation to represent the scenario where Monica and Sean's scarf lengths are equal. Monica starts with 16 inches and knits 10 inches per day. Sean starts from 0 inches and knits 14 inches per day. The equation should equate Monica's total length to Sean's total length after d days. Solve for d: Solve the equation for d. Subtract 10d from both sides to isolate terms involving d on one side. Divide to Solve: Divide both sides by 4 to solve for d.

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Monica and Sean are both knitting scarves for Mother's Day. Monica has completed $16$ inches of her scarf, and she will knit an additional $10$ inches each day. Sean is just starting his scarf, and he will knit $14$ inches each day. $\newline$ Which equation can you use to find $d$ , the number of days it will take for Sean's scarf to be the same length as Monica's? $\newline$ Choices: $\newline$ (A) $16d + 10 = 14d$ $\newline$ (B) $16 + 10d = 14d$ $\newline$ How long will it take for Sean's scarf to be the same length as Monica's? $\newline$ $\_\_\_$ days $\newline$

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Q. Monica and Sean are both knitting scarves for Mother's Day. Monica has completed

16

inches of her scarf, and she will knit an additional

10

inches each day. Sean is just starting his scarf, and he will knit

14

inches each day.

\newline

Which equation can you use to find

d

, the number of days it will take for Sean's scarf to be the same length as Monica's?

\newline

Choices:

\newline

(A)

16d + 10 = 14d

\newline

(B)

16 + 10d = 14d

\newline

How long will it take for Sean's scarf to be the same length as Monica's?

\newline

\_\_\_

days

\newline

Identify Equation: Identify the correct equation to represent the scenario where Monica and Sean's scarf lengths are equal. Monica starts with $16$ inches and knits $10$ inches per day. Sean starts from $0$ inches and knits $14$ inches per day. The equation should equate Monica's total length to Sean's total length after $d$ days.
Solve for $d$ : Solve the equation for $d$ . Subtract $10d$ from both sides to isolate terms involving $d$ on one side.
Divide to Solve: Divide both sides by $4$ to solve for $d$ .