If a: b=c: d, prove that
a^2+c^2/ab+cd =ab+cd /b^2+d^2
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Answer:
(a+b)2(c+d)2=abcd and (a−b)2(c−d)2=abcd.
So
a+bc+d=a−bc−d⇒ac=a−bc−d and bd=a−bc−d
and the result follows.
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