1 Crore+ students have signed up on EduRev. Have you? Download the App |
A function y = f (x) satisfies the differential equation f (x) · sin 2x – cos x + (1 + sin2x) f ' (x) = 0 with initial condition y (0) = 0. The value of f (π/6) is equal to
If for the differential equation ydx + y2dy = xdy, x ∈ R, y > 0 and y (1) = 1, then y (–3) is equal to
Consider the differential equation
find the degree and the order of differential equation -
The general solution of the differential equation (1 + tan y) (dx – dy) + 2xdy = 0 is -
The general solution of the differential equation y (x2y + ex)dx – ex dy = 0 is -
The curves satisfying the differential equation (1 – x2) y' + xy = ax are -
If ϕ(x) is a differentiable function then the solution of dy + (yϕ'(x) – ϕ(x) ϕ'(x)) dx = 0 is
209 videos|443 docs|143 tests
|
209 videos|443 docs|143 tests
|