If `sec^2ydy = xdx - tanydx`, then the solution of the equation is

solution of the equation ydx+xdy+log xdx=0is

int x sec^(2)xdx

int sec^(2)xdx=

What is the solution of xdx + ydy = 0 ?

Find the particular solutions of the following differential equation : (1) xdx + ydy =0 , when x =3 , y =4

Verify that y=sqrt(a^(2)-x^(2)) is a solution of the differential equation x+ydy/dx=0

The general solution of differential equation : ydy+xdx=0 is :

Find the general solutions of the following differential equations. (i) tan y.sec^(2) xdx + tan x.sec^(2)ydy = 0 (ii) tan ydx + tan xdy = 0

Fill ups The solution of the differential equation tanydx+xdy=0 is…………