Math, asked by engchiraag, 1 year ago

find are area of shaded region

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Answered by BrainlyKing5
3
\underline{\textbf{Hey Mate Here Is Your Answer}}

\underline{\textbf{Given To ..}}

Find Area Of A Shaded Region ( That Is ∆ ABM ) Now It's Also Given That Length Of Rectangle = 36m And

Breadth = 24m

Now Let's Move For Solution \Longrightarrow

\underline{\textbf{Solution..}}

Now According To Question \Longrightarrow

\textbf{Length (AB) Of ABCD = 36cm }

\textbf{Breadth (BC)= 24cm }

\textbf{Now According To Figure A Triangle Is Standing On The Length AB Of Rectangle ABCD }

So The\Longrightarrow

\textbf{Base Of ABM = AB = 36m}

Now Since ABCD Is Rectangle And ∆ABM Is Lying On The Base Of Rectangle \Longrightarrow

\therefore \textbf{Height Of ABC ( MN ) = ( BC )Breadth Of ABCD}

Therefore We Have \Longarrow

\mathbf{MN = BC = 24cm}

So Now We Know That Area Of A Triangle Is \Longrightarrow

\boxed{\mathbf{Area \:Of \:Triangle\: =\: \frac{1}{2} \times Base \: \times Height}}

So We Know That \Longarrow

Here ..

\mathbf{Base = AB = 36cm }

\mathbf{Height = MN = 24cm }

Now Putting This Values In The Formula We Have \Longrightarrow

\mathbf{ar (ABM )\: =\frac{1}{2}\times \:36cm \:\times\: 24cm}

That Is \Longarrow

\mathbf{ar (ABM ) = \frac{1}{2}\times 864 {cm}^{2} } \:

Therefore We Have \Longrightarrow

 \boxed{\mathbf{ar (ABM ) = 432 \: {cm}^{2} } \: }

\underline{\textbf{Hence The Required Answer Is}}

 \boxed{ \boxed{\mathbf{ar (ABM ) = 432 \: {cm}^{2} } \: }}

\Large{\bold{\mathfrak{Thanks..}}}

BrainlyKing5: hope Its Helpful
engchiraag: yes
engchiraag: i was confused earlier ....i was trying to subtract the area of triangle withe rec
BrainlyKing5: Oh okay Now is that clear
engchiraag: yess
engchiraag: clear n thnx
BrainlyKing5: its My pleasure
BrainlyKing5: you can ask any Question..
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