[" 30.Prove that "],[qquad log(a^(2))/(bc)+log(b^(2))/(ca)+log(c^(2))/(ab)=1]

Prove "log"(a^(2))/(bc) + "log"(b^(2))/(ca) + "log"(c^(2))/(ab) = 0 .

Prove that log(a^(2)/(bc))+log(b^(2)/(ca))+log(c^(2)/(ab))=0

Prove that (vi) log((a^2)/(bc)) + log ((b^2)/(ca)) + log ((c^2)/(ab)) = 0

Prove that "log"_(a^(2))a " log"_(b^(2)) b" log_(c^(2))c = (1)/(8) .

Prove log ( a^(2))/(ba) + log((b^(2))/(ab))=0

[[[log((a^(2))/(bc))+log((b^(2))/(ac))+log((c^(2))/(ab))] is equal to a.0 b.1 c.2 d.abc is

Prove that (log a)^2-(log b)^2=log (ab) log(a/b)

If log(a+b+c) = log a + log b + log c , then prove that log ((2a)/(1-a^(2))+(2b)/(1-b^(2))+(2c)/(1-c^(2))) = log(2a)/(1-a^(2)) + log (2b)/(1-b^(2)) + log(2c)/(1-c^(2)) .