If `a^(2)/(b + c) = b^(2)/(c +a) = c^(2)/(a + b) = 1`, then show that ` 1/(1+a) + 1/(1 + b) + 1/

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If a^2=b+c, b^2=c+a & c^2=a+b, then prove that: 1/(1+a) +1/(1+b)+ 1/(1+c) =1. #shorts #mathematicsIf a^2=b+c, b^2=c+a & c^2=a+b, then prove that: 1/(1+a) +1/(1+b)+ 1/(1+c) =1. #shorts #mathematics
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If a + ib= (c + i)/(c - i ), where c is real, prove that a^2 + b^2 = 1 and b/a = 2c/c^2 - 1If a + ib= (c + i)/(c - i ), where c is real, prove that a^2 + b^2 = 1 and b/a = 2c/c^2 - 1
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