Question

A PERIMETER of a school volley boll court is 177ft and length is twice the width wht are the dimensions of volleyball court

Answer 1

Answer:

Length = 59 ft and Breadth = 29.5 ft

Step-by-step explanation:

$\text{Let breadth be b. Then length (l) = 2b}\\\\\text{Perimeter = 2(l+b) = 2(2b+b) = 2(3b) = 6b}\\\\\text{But, given perimeter = 177 ft}\\\\\implies 6b = 177\\\\\implies b = 177 \div 6 = 29.5 \: ft\\\\\bold{\italic{\textbf{Hence, breadth of court = 29.5 ft and length of court = 2(29.5) = 59 ft.}}}$

Hope it helps!

Answer 2

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$<u><b>Here Is Your Answer</b></u>$



$<b>Let the width be "x"</b>$



Then the length is "2x".


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By Making Linear Equation In One Variable We Get:-


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$<b>Perimeter = 2(L + W)</b>$


$\sf{177 = 2(2x+x)}$


$\sf{88.5 = 3x}$


$\sf{x={\frac{88.5}{3}}}$


$\sf{x = 29.5 ft. (width)}$


$\sf{2x = 59 ft (length)}$



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$<b><u>Hope The Above Answer Helped.</b></u>$



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