log(ax+b)

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

. If a,b and c are in GP,then log_(ax)x,log_(bx)x,log_(cx)x are in

Given , y=ln(ax+b), then find (dy)/(dx)

By substitution: Theorem: If int(1)/(ax+b)dx=(1)/(a)ln(ax+b)

Solve :2log_(x)a+log_(ax)a+3log_(b)a=0 where a>0,b=a^(2)x

Discuss the application of Rolle's theorem to the function f(x) = log [(x^(2) + ab)/((ax +b)x)] in (a,b).

If int(2x+5)/(5x+1)dx=ax+b log(5x+1)+c , then (a, b)-=

If b^(2)-4ac=0,a>0 then the domain of the function f(x)=log(ax^(3)+(a+b)x^(2)+(b+c)x+c) is :