Solve `y+2px+y^(2)p^(3).`

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

Solve for y if y^(2) + 2(2 + 3y) = 1(-14 - 5y) .

Solve : (2)/(x) +(2)/(3y ) = (1)/(6) and (3)/(x) + (2)/(y) =0 . Hence , find 'm' for which y = mx-4 .

The equation of tangent at (2, 3) on the curve y^(2)=px^(3)+q is y=4x-7 . Find the values of 'p' and 'q'.

If y=4x-5 is a tangent to the curve y^(2)=px^(3) +q at (2, 3), then

If y=4x-5 is a tangent to the curve y^(2)=px^(3) +q at (2, 3), then

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

Solve 2(y+3)-x y(dy)/(dx)=0 , given that y(1)=-2

Solve: 2x y(dy)/(dx)=x^2+y^2

Solve : (y+2)/(4)-(y-3)/(3)=(1)/(2)