Evaluate :
`int d/dx ( logx ) `dx

d/(dx) [log(logx)] =

Evaluate: int(ax+b)sqrt (cx+d)dx

Evaluate: (d)/(dx)((1)/(x))

Solution of the differential equation ydx-x dy+logx dx=0 is

Solve the differential equation (dy)/(dx)=(x(2logx+1))/((siny+ycosy)) .

Find the particular solution of the differential equation (dy)/(dx)=(x(2logx+1))/((siny+y cosy))," given that " y=(pi)/(2) " when " x =1.

Solve the differential equation x*(dy)/(dx)-y=logx .

int_a^b[d/dx(f(x))]dx

Differentiate the function w.r.t x : logx/x