solve for x
x-a/b+c + x-b/c+a + x-c/a+b=3
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If (x - a)/(b+c) + (x - b)/(c + a) + (x - c)/(a + b) = 3, then what is the value of x?
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Here's the fastest way I know how:
Subtract 3 from both sides but creatively:
x−ab+c−1+x−ba+c−1+x−ca+b−1=0
x−a−b−cb+c+x−a−b−ca+c+x−a−b−ca+b=0
Taking common:
(x−a−b−c)×k=0
Where k is some random expression in a,b, and c.
This implies,
x−a−b−c=0
x=a+b+c
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