Pvt. log(2a/(1-a²)+2b/(1-b²)+2c/(1-c²))= log(2a/1-a²)+ log(2b/1-b²)+log(2c/1-c²)if a+b+c=abc

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Pvt. log(2a/(1-a²)+2b/(1-b²)+2c/(1-c²))= log(2a/1-a²)+ log(2b/1-b²)+log(2c/1-c²)if a+b+c=abcPvt. log(2a/(1-a²)+2b/(1-b²)+2c/(1-c²))= log(2a/1-a²)+ log(2b/1-b²)+log(2c/1-c²)if a+b+c=abc
Pvt log(2a/(1-a²)+2b/(1-b²)+2c/(1-c²))= log(2a/1-a²)+ log(2b/1-b²)+log(2c/1-c²)Pvt log(2a/(1-a²)+2b/(1-b²)+2c/(1-c²))= log(2a/1-a²)+ log(2b/1-b²)+log(2c/1-c²)
if log(a+b+c)=loga+logb+logc then prove that log(2a/1-a^2 +2b/1-b^2 +2c/1-c^2) = log 2a/1-a^2 +log 2if log(a+b+c)=loga+logb+logc then prove that log(2a/1-a^2 +2b/1-b^2 +2c/1-c^2) = log 2a/1-a^2 +log 2
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Show that : log a (a+b)^2 = 2 + log a⁡ (1+(2b/a)+(b^2/a^2) )Show that : log a (a+b)^2 = 2 + log a⁡ (1+(2b/a)+(b^2/a^2) )
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If `log((a+b)/2)=1/2(loga+logb),s h o w t h a t(a+b)/2=sqrt(a b)anda^2+b^2=2a b`If `log((a+b)/2)=1/2(loga+logb),s h o w t h a t(a+b)/2=sqrt(a b)anda^2+b^2=2a b`