" 11) (i) "log(ax)^(x)

Find the derivatives w.r.t. x : log(ax)^(x)

(d)/(dx){log_(e)(ax)^(x)}

f(x) = ( log (1 +ax ) - log (1 - bx))/(x) is continuous at x = 0 then f(0) =

Find the particular solution of : (i) log(dy/dx)=2x+y (ii) log(dy/dx)=ax+by , given that y=0 when x=0 .

If the f(x) =(log(1+ax)-log(1-bx))/x , xne0 is continuous at x = 0 then, f(0) = .....

If the function f(x)=(log(1+ax)-log(1-bx))/(x) is continuous at x=0, then f(0)=

Simplify: i log((x-i)/(x+i))

If "log"_(ax)x, "log"_(bx) x, "log"_(cx)x are in H.P., where a, b, c, x belong to (1, oo) , then a, b, c are in

If "log"_(ax)x, "log"_(bx) x, "log"_(cx)x are in H.P., where a, b, c, x belong to (1, oo) , then a, b, c are in