Cauchy-Schwarz inequality does not directly produce a solution of the
problem. It just shows that x^2-4=k(x-25), where k is a constant,
x^2-kx+25k-4=0. The discriminant is D=k^2-4(25k-4) and it should be a
square of a rational number.
Deepak
15.03.20, 15:28
Your answer is not showing Cauchy schwarz equality
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Cauchy-Schwarz inequality does not directly produce a solution of the problem. It just shows that x^2-4=k(x-25), where k is a constant, x^2-kx+25k-4=0. The discriminant is D=k^2-4(25k-4) and it should be a square of a rational number.
Your answer is not showing Cauchy schwarz equality
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