If x,y,z are in G.P and `a^x=b^y=c^z`,then

If x,y,z are in G.P. and a^x= b^y=c^z , prove that log_b a. log_b c=1 .

If x,y,z are in GP and a^(x)=b^(y)=c^(z) then

If x,y,z are in G.P.nad a^(x)=b^(y)=c^(z), then log_(b)a=log_(a)c b.log_(c)b=log_(a)c c.log_(b)a=log_(c)b d.none of these

If a ,b,c are in G.P. and a^(x) =b^(y) =c^(z) then x,y,z are in

if a,b,c are in G.P. and a^(x)=b^(y)=c^(z) prove that (1)/(x)+(1)/(z)=(2)/(y)

29. If a,b,c are in G.P. and a^(1/x)=b^(1/y)=c^(1/z) prove that x, y, z are in A.P.

If a,b,c are in G.P and a^(1/x)=b^(1/y)=c^(1/z) then prove that x,y,z are in A.P.

IF a,b,c are in G.P and a^(1/x)=b^(1/y)=c^(1/z) then x,y,z are in