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Log vs ln? I'll explain... MEDAL
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\[\log _{6}10\] = log10/log6 = ln(10)/ln(6) ?
it is the same because of the change of base formula
Is there a proof or something?
you can use either one
it is the change of base formula it doesn't matter what log you use \[\log_b(x)=\frac{\log_a(x)}{\log_a(b)}\] for \(a=10,a=e,a=17,a=\pi,...\)
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I guess I don't fundamentally understand what a proof is then.
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