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Dx/y^2+z^2-x^2=dy/-2xy=dz/-2xy

(4z + x²z) dz + (1+z²)dx - (yz² + y)(4+x²)dy=0


e^(2x-y) dx + e^(y-2x) dy =0


(y¹)² = (1-y²)/(1-x²); y² ½ when x =1


y ln x ln y dx + dy =0


Variable Seperable


Cos² y dx + Sin² x dy = 0; y (π/4) =(π/4)


Find the complete integral of p+q=x+y


((D)^2 - (D')^2 - 3D + 3D')z = sin(x-2y)

eliminate the arbitrary constant using any method

15.y\:=\:C_1e^{−3x}\:-2C_2e^{-3x}


eliminate the arbitrary constant using any method

14.y\:=\:−2C_1e^{−3x}\:+\:C_2e^{4x}