if x/a=y/b=z/c, prove that x³/a²+y³/b²+z³/c²=(x+y+z)³/(a+b+c)²
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Let x/a = y/b = z/c = k,
x = ak, y = bk and z = ck
L.H.S. = a3k3/a2 + b3k3/b2 + c3k3/c2 k3[a + b + c]
R.H.S. = [ak + bk + ck]3/[a + b + c]2
k3[a + b + c]3/[a + b + c]2
= k3(a + b + c)
L.H.S. = R.H.S.
Hence proved.
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