[" 03.Write down the form of first order "0.D.E.],[04." Transfer into linear: "(dy)/(dx)+x sin2y=x^(3)cos^(2)y]

Solve: (dy)/(dx)+x sin2y=x^(3)cos^(2)y

Solve the equation (dy)/(dx)+x sin2y=x^(3)cos^(2)y

e ^ (y) (dy) / (dx) + x ^ (3) cos x ^ (2) = 0

The solution of the differential equation (dy)/(dx)+(sin2y)/(x)=x^(3)cos^(2)y

2(x-y sin2x)dx+(3y^(2)+cos2x)dy=0

Solve: (dy)/(dx) +x(sin2y) = x^3 cos^2 y , y(0) = then y(1) equal to

Write the order and the degree of the diffential equation x((d^(3)y)/(dx^(3)))^(2)+((dy)/(dx))^(4)+y^(2)=0.

The differential equation (dy)/(dx)+x sin 2y=x^(3)cos^(2)y when transformed to linear form becomes

The differential equation (dy)/(dx)+x sin 2y=x^(3)cos^(2)y when transformed to linear form becomes

Find the second order derivative of the following functions If y = e^(tan x) , prove that cos^2 x(d^2 y)/(dx^2) - (1 +sin 2x) (dy)/(dx) = 0