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Mathematics
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a square garden plot
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area of a square = s² perimeter of a square = 4.s area of the first garden: \[s ^{2}=125\] \[s= \sqrt{125}\] \[s= 5.\sqrt{5}\] perimeter of the first garden: \[p= 4.s\] \[p= 4.5\sqrt{5}\] \[p= 20\sqrt{5}\] area of the second garden: \[s ^{2}=405\] \[s= \sqrt{405}\] \[s= 9\sqrt{5}\] perimeter of the second garden: \[p=4.s\] \[p=4.9\sqrt{5}\] \[p=36\sqrt{5}\] now we have both perimeters, do we can just subtract one from the other: \[36\sqrt{5}-20\sqrt{5}= 16\sqrt{5}\]
\[P _{1}-P _{2} = 4a _{1}- 4a _{2} = 4(a _{1}-a _{2})\]\[= 4( \sqrt{405}-\sqrt{125})= 4* 4\sqrt{5}= 16\sqrt{5} ft\]
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