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x²p+y²q+z²=0
1). (D - D') (D + 2D')z= (y+1)e^x
i. D^2 + DD' - 6D'^2 = x+y ii. D^2 - D'^2 = x-y

Find the complete integral of the differential equation

p2- y3q = x2 -y2.


(Variable Separable). Determine the solution of the differential equation.

a.) "\\alpha" d"\\beta" + "\\beta"d"\\alpha" + "\\alpha""\\beta"(3d"\\alpha" + d"\\beta") =0


b.) (xy + x)dx = (x2y2 + x2 + y2 +1)dy


c.) dx = t(1 + t2) sec2x dt


Find the series solution of the differential equation

x2(𝑥+2)𝑦′′−𝑥𝑦′+(1+𝑥)𝑦=0.



Find the series solution of the differential equation

𝑥2(𝑥+2)𝑦′′−𝑥𝑦′+(1+𝑥)𝑦=0.


y¨ + 4y´ + 4y=(3 + x)e-2x , y(0)=2, y´(0)=5


xy^2dx+zx^2dy-x^2y^2dz= determine the following equation are integral

(D3-2D2D')z=3x2y


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