Math, asked by kumarsumant2034, 2 months ago

find the perimeter of a rectangle whose length is 40cm and breath is 98cm​

Answers

Answered by jenni875
1

Answer:

276cm

Step-by-step explanation:

Perimeter = 2(l+b) = 2(40+98) = 2(138) = 276cm

Answered by Anonymous
5

AnswEr-:

  • \sf{\underline{\pink{\dag{  \:Perimeter \:of\:Rectangle\:is\: \bf{276\:cm}}}}}\\

Explanation-:

\mathrm {\bf{ Given-:}}\\

  • The Length of Rectangle is 40 cm .

  • The Breadth of Rectangle is 98 cm .

\mathrm {\bf{ To\:Find\:-:}}\\

  • Perimeter of Rectangle.

\sf{\bf{\dag{ Solution \:of\: Question-:}}}\\

\underbrace {\sf{ Understanding \:the \:Concept \:-:}}\\

  • We have to find Perimeter of Rectangle when Length and Breadth is given.

  • By Putting known Values [ Length and Breadth] in the Formula for Perimeter of Rectangle

  • By Doing this We can get the Perimeter of Rectangle.

____________________________________________________

\sf{\bf{\dag{ Finding \:Perimeter \:of\:Rectangle -:}}}\\

As , We know that ,

  • \underline{\boxed{\star{\sf{\blue{Perimeter _{(Rectangle)}  \: = \: 2( Length + Breadth) \:units  }}}}}

\mathrm {\bf{ Here -: }}\\

  • The Length of Rectangle is 40 cm .

  • The Breadth of Rectangle is 98 cm .

Now Putting known Values in Formula for Perimeter of Rectangle-:

  •  \qquad\quad\quad \qquad\quad \qquad\quad\longmapsto{\sf{ Perimeter \:= 2 ( 40 + 98 ) }}\\\\

  •  \qquad\quad\quad \qquad\quad \qquad\quad\longmapsto{\sf{ Perimeter \:= 2 ( 138 ) }}\\\\

  •  \qquad\quad\quad \qquad\quad \qquad\quad\underline{\boxed{\sf{ Perimeter \:= 276\: cm  }}}\\\\

Hence ,

  • \sf{\underline{\pink{\dag{  \:Perimeter \:of\:Rectangle\:is\: \bf{276\:cm}}}}}\\

_______________________________________________________

\large{\boxed{\sf|\:\:\:{\underline{\dag{ More \:to \:know -:}}\:\:|}}}\\

  • \mathrm {Area \:of\:Rectangle\: -: \bf{\red{ Length\times Breadth\:sq.units}}}\\

  • \mathrm {Perimeter \:of\:Rectangle\: -: \bf{\red{ 2( Length+ Breadth)\:units}}}\\

  • \mathrm {Perimeter \:of\:Square \: -: \bf{\red{ 4 \times Side\:units}}}\\

  • \mathrm {Area \:of\: Square \: -: \bf{\red{ Side  \times Side \:sq.units}}}\\

___________________________________________________________

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