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2(y+z)dx-(x+z)dy+(2y-x+z)dz=0


Solve the PDE ∂z/∂x + ∂z/∂y = z2

yp+x^2q^2=2x^2y


(1-x^2)yp^2+x^2q=0


ydy=4x(y^2+1)^1/2 dx y(0)=1


P^2+px+q=z


yp+xq+pq=0


(3x^2y^3e^x+y^3+y^2)DX+(x^2y^3e^x-xy)sy=0


A particle of mass m thrown vertically upward with velocity v0. The air resistance is mgcv² where c is a constant with v us the velocity at any time t. Show that the time taken by bthe particle to reach the highest point is given by v0 underroot c =tan(gt underroot c)


(x^2+y^2)p +2xyq=(x+y)z