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Find the integral surface for the differential equation z(xzx-yzy)=y2-x2 passing through the initial data curve (2s, s, s)


Solve zx+zy = z2 with the initial conditions z(x, 0)=f(x)

Find the integral surface of the pde pq=z containing the curve x-0, z-y2

Obtain the completeĀ integral xp^2- ypq + y^3q - y^2z= 0


(D^2+2D+5)y=xe^x


Solve:y``-3y`+2y=e²t;y(0)=3;y-1(0)=5 by laplace transform


x - 1 + Ce-x

if from mean value theorem, f(x1)=f(b)-f(a)/b-a, then


solve (y-xz)p+(yz-x)q=(x+y)(x-y)


Show that y=x+tanx satisfies the differential equation cos2x d2y /dx2 -2y+2x=0