Class 12

Math

Calculus

Differential Equations

The general solution of the differential equation d2ydx2=cosnx is

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Solve $x(dxdy )=y(gy−gx+1)$

Solve the equation $dxdy =2y1ny+y−xy $

Find the equation of a curve passing through $(0,1)$ and having gradient $1+x+xy_{2}−(y+y_{3}) at(x,y)$

The function f(θ)=ddθ∫0θdx1−cosθcosx satisfies the differential equation

The differential equation(1+y2)xdx−(1+x2)ydy=0 Represents a family of:

The particular solution of the differential equation sin−1(d2ydx2−1)=x, wherey=dydx=0 whenx=0, is

Solve the equation $ydx+(x−y_{2})dy=0$

Form the differential equation of all circle touching the x-axis at the origin and centre on the y-axis.