Question #119455

A cow is tethered to a ring on outside wall of a barn 10 meters from the corners. The barn is 20 meters wide and 40 meters long. The rope is 50 meters in length. Find the cows grazing area. There is 2 answers to problem. Need to find both.

Expert's answer

First way:


A = (π∗502)/2(\pi*50^2)/2

B=C=(π∗402)/4(\pi*40^2)/4

X=A+B*2= (3.14∗502)/2+((3.14∗402)/4)∗2(3.14*50^2)/2 + ((3.14*40^2)/4)*2

X=3925+2512=6437m23925+2512=6437m^2


Second way:



A=(π∗502)/2(\pi*50^2)/2

B=(π∗402)/4(\pi*40^2)/4

C=D=(π∗202)/4(\pi*20^2)/4

X=A+B+C*2=(3.14∗502)/2+(3.14∗402)/4+((π∗202)/4)∗2(3.14*50^2)/2+(3.14*40^2)/4+((\pi*20^2)/4)*2

X=3925+1256+628=5809m2m^2



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