The difference between the logarithms of sum of the squares 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...
Framing equation for given data: \[log ( 𝑎^2 + 𝑏^2 ) − \text{( log 𝑎 + log 𝑏 )} = 𝐶 \] Opening brackets and substituting a = b, we get\[ \text{C = log 2}\]
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