Math, asked by rampritkumar9999, 1 month ago

please solve it friends​

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Answered by ZAYNN
1

Answer:

⠀⠀⠀⌬ Length of lawn ( l ) = 80 m

⠀⠀⠀⌬ Width of lawn ( b ) = 30 m

⠀⠀⠀⌬ Width of path ( w) = 2 m

This path goes through the center of lawn, & at the middle it will overlap each other as we can see in the attachment.

To find the area of remaining portion we have to minus area of path from whole area of path and that overlap path area too.

\underline{\bigstar\:\textsf{According to the given Question :}}

:\implies\sf Area=Area\:of\:Lawn-(Area\:of\:Paths-Overlap\:Area)\\\\\\:\implies\sf Area=(l\times b)-[\{(l\times w)+(b\times w)\}-(w)^2]\\\\\\:\implies\sf Area=(80\times20)-[\{(80\times2)+(30\times2)\}-(2)^2]\\\\\\:\implies\sf Area=1600-[\{160+60\}-4]\\\\\\:\implies\sf Area=1600-[220-4]\\\\\\:\implies\sf Area=1600-216\\\\\\:\implies\sf Area=1384\:m^2

\therefore\:\underline{\textsf{Area of the remaining portion is \textbf{1384 m$^\text2$}.}}

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