The difference between the logarithms of sum of the square of two positive numbers A and B and the sum of logarithms of the individual numbers is a constant C. If A = B, then C is

Question

The difference between the logarithms of sum of the square of two positive numbers A and B and the sum of logarithms of the individual numbers is a constant C. If A = B, then C is​

Mithlesh Trivedi · Answer

I think he first case is only possible when A=B=1. So C should be 0.

The difference between the logarithms of sum of the square of two positive numbers A and B and the sum of logarithms of the individual numbers is a constant C. If A = B, then C is

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The difference between the logarithms of sum of the square of two positive numbers A and B and the sum of logarithms of the individual numbers is a constant C. If A = B, then C is​

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The difference between the logarithms of sum of the square of two positive numbers A and B and the sum of logarithms of the individual numbers is a constant C. If A = B, then C is