Solve `(p-x)(p-e^(x))(p-1//y)=0,`
where `P=(dy)/(dx).`

Solve x^(2)p^(2)+xpy-6y^(2)=0.

Solve sqrt(1+p^(2))=tan(px-y). when p=dy/dx

Solve y=2px-p^(2) where p= dy/dx

Solve y^(2)log y=pxy+p^(2) . where p=dy/dx

solve y=px+(p)/(sqrt(1+p^(2).

Solve e^((dy)/(dx))=x+1 , given that when x=0, y=3 .

If [[ p , q-y , r-z],[ p-x , q , r-z ],[ p-x , q-y , r ]]=0 , then (p)/(x)+(q)/(y)+(r)/(z)=

Prove that |(x,p,q),(p,x,q),(p,q,x)| = (x - p)(x - q)(x + p +q)

If the roots of the quadratic equation (4p-p^2-5)x^2-(2p-1)x+3p=0 lie on either side of unit, then the number of interval values of p is

Solve the differential equation [(e^(-2sqrtx))/(sqrtx) - (y)/(sqrtx)](dx)/(dy) = 1(x ne 0) .