x cos^(2)ydx-y cos^(2)xdy=0

xcos^(2)ydx-ycos^(2)xdy=0

Solve the following differential equation: x cos^(2)ydx=y cos^(2)xdy

General solution of coty cos^(2)xdy+cotxcos^(2)ydx=0 is

Let y=f(x) is solution of differential equation cos^(2)xdy-cos^(4)xdx=(tan2x)ydx,|x|le(pi)/(4) and f((-pi)/(6))=(-3sqrt(3))/(8), then

Solve the following differential equations : tan x cdotcos^2ydx+tan ycdot cos^2xdy=0

Solve the differential equation cos^(2) ydx + xdy = tan ydy .

Solve the differential equation cos^(2) ydx + xdy = tan ydy .

The solution of the differential equation (1+x^(2)y^(2))ydx+(x^(2)y^(2)-1)xdy=0 is

An equation of the curve satistying xdy-ydx=sqrt(x^(2)-y^(2))dx and y(1)=0 is

ydy+xe^(x)cos^(2)ydx=0