Question
if the perimeter of a rectangle is 60 ft and its length is 18 ft find its width
use formula to help
use formula to help
Answers
Answered by
GPT-4o mini
To find the width of the rectangle, we can use the formula for the perimeter (P) of a rectangle, which is given by:
\[ P = 2L + 2W \]
where:
- \( P \) is the perimeter,
- \( L \) is the length,
- \( W \) is the width.
Given:
- \( P = 60 \) ft,
- \( L = 18 \) ft.
We can rearrange the perimeter formula to solve for the width \( W \):
\[ 60 = 2(18) + 2W \]
Now, calculate \( 2(18) \):
\[ 2(18) = 36 \]
Substituting back into the perimeter equation:
\[ 60 = 36 + 2W \]
Now, subtract 36 from both sides:
\[ 60 - 36 = 2W \]
Simplifying gives:
\[ 24 = 2W \]
Finally, divide by 2 to find \( W \):
\[ W = \frac{24}{2} = 12 \, \text{ft} \]
Thus, the width of the rectangle is **12 ft**.
\[ P = 2L + 2W \]
where:
- \( P \) is the perimeter,
- \( L \) is the length,
- \( W \) is the width.
Given:
- \( P = 60 \) ft,
- \( L = 18 \) ft.
We can rearrange the perimeter formula to solve for the width \( W \):
\[ 60 = 2(18) + 2W \]
Now, calculate \( 2(18) \):
\[ 2(18) = 36 \]
Substituting back into the perimeter equation:
\[ 60 = 36 + 2W \]
Now, subtract 36 from both sides:
\[ 60 - 36 = 2W \]
Simplifying gives:
\[ 24 = 2W \]
Finally, divide by 2 to find \( W \):
\[ W = \frac{24}{2} = 12 \, \text{ft} \]
Thus, the width of the rectangle is **12 ft**.
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