(dy)/(dx)-2y tan x

The solution of the differential equation (dy)/(dx) - 2y tan 2x = e^(x) sec 2x is

Solve the following differential equations. (dy)/(dx)=2y tan h x

Solve the differential equation: (dy)/(dx)-2ytanx = y^2tan^2x , 0

Solve (dy)/(dx)+y tan x=y^(2)sec x

Solve (dy)/(dx)+y tan x=y^(2)sec x

Solve (dy)/(dx)+y tan x=y^(2)sec x

If sec^(2)y backslash(dy)/(dx)+2x tan y=x^(3) satisfies tan y=ce^(-x^(4))+B{x^(2)-1}, then (AB)^(2) equals

The differential equations,find a particular solution satisfying the given condition: (dx)/(dy)+2y tan x=sin x;y=0 when x=(pi)/(3)

(dy)/(dx) = y tan x - 2 sinx

(dy)/(dx) + 2 y tan x = sin x