Math, asked by nasreensiddiqui506, 2 months ago

the perimeter of the rectangular field is 134 metre is if its length is 41 metre find its breadth​

Answers

Answered by dibyangshughosh309
58

Answer:

 \leadsto \:  \red{\boxed{ \green{ \tt{breadth = 26m}}}} \\  \\

Step-by-step explanation:

Given :

\begin{gathered}\begin{gathered}\begin{gathered}\sf where \begin{cases} & \sf{perimeter \: of \: the \: field = 134m} \\ \\ & \sf{length \: of \: the \: field = 41m} \end{cases}\end{gathered} \end{gathered} \end{gathered}

To Find :

  • the breadth of the rectangular field

Solution :

 \underline{ \frak{ \dag \: As \: we \: know}}

 \boxed{ \sf{ \pink{Perimeter_{(Rectangle)} = 2(l  +  b)}}}

  • Here, l is Length and b is breadth

__________________________________________

 \\  \sf :  \implies134 = 2(41 + b) \\  \\

 \\  \sf :  \implies  \cancel\frac{134}{2}  = 41 + b \\  \\

 \\  \sf :  \implies67 = 41 + b \\  \\

 \\  \sf  \ratio \implies \: b = 67 - 41 \\  \\

 \\  \sf :  \implies \:  \boxed{ \pink{ \frak{b = 26}}} \\  \\

__________________________________________

 \sf \underline{ \therefore \: The  \: Breadth \:  of \:  the  \: rectangular  \: field  \: is \:  26 \:  meter.}

Answered by Thanked
20

Step-by-step explanation:

 \to134 =  2 (41  +  b) \\  \to134 = 82  +  2b \\  \to72 = 2b \\  \to \: b = 36

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