`(dy)/(dx)-ycotx=c o s e c x`

The general solution of the differentia equation (dy)/(dx)+ycotx = cos e c x , is (a). x+y \ sin\x=C (b). x+y cos\ x=C (c). y+x(sin x+cos x)=C (d). y \ sinx=x+C

Solve the following differential equation: (dy)/(dx)+ycotx=4x\ cos e c\ x ,\ \ given that y=0 when x=pi/2

The integrating factor of the differential equation (dy)/(dx)+ycotx=cosecx is

General solution (GS) of (dy)/(dx)+y.cotx=cosx is

(dy)/(dx) + ycotx = 2cos x

Find the particular solution of the differential equation. (dy)/(dx)+ycotx=4x\ \ cos e c\ x ,\ (x!=0),\ given that y=0 when x=pi/2dot

Solve the differential equation: (dy)/(dx)+ycotx=2cosx

The solution of the differential equation (dy)/(dx)+2ycotx=3x^2cosec^2x is

Solve the following initial value problem: (dy)/(dx)+\ ycotx=4x\ cosec x , \ y(pi/2)=0

Solve: (dy)/(dx)+2ycotx=3x^2cosec^2x