Question #261749

1.    Two sides of a square are on the line x + 10y – 10 = 0 and x + 10y – 5 = 0. Find the area of the square.



1
Expert's answer
2021-11-06T01:36:41-0400

The distance between two parallel lines ax+by+c=0ax+by+c=0 and ax+by+d=0ax+by+d=0


l=cda2+b2l=\frac{|c-d|}{\sqrt{a^2+b^2}}


So, we have l=cda2+b2=10(5)12+102=0.4975l=\frac{|c-d|}{\sqrt{a^2+b^2}}=\frac{|-10-(-5)|}{\sqrt{1^2+10^2}}=0.4975


The area of the square A=0.49752=0.2475A=0.4975^2=0.2475 . Answer



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