`log(logi)`

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The value of x^((logy-logz))xx y^((logz - logx)) xx z^((log x- logy)) is equal to

if (logx)/(logy)= (log 49)/(log 7) , then the relation between x and y.

Solve : (x-y log y+y log x)dx+x(logy-logx)dy=0

If x^2+y^2=7xy ,then prove that log(x+y)=log3+1/2(logx+logy)

If x^2+y^2=7xy, then prove that log((x+y)/(3))=1/2(logx+logy).

If x^2+y^2=11xy ,then prove that log((x+y)/13)=1/2(logx+logy)

If log((x+y)/3)=1/2(logx+logy) ,then prove that x/y+y/x=7

If log((x+y)/2)=1/2(logx+logy) ,then prove that x=y

The value of {sin(logi^i)}^3+{cos(logi^i)}^3, is