A circle touches all the sides of a triangle formed by 3x+4y=12 with coordinate axes, in the first quadrant. If p and q are sum and product of radii of all such possible circles, then the quadratic equation whose roots are p and q is

A circle touches all the sides of a triangle formed by 3x+4y=12 with c

1.	A circle touches all the sides of a triangle formed by 3x+4y=12 with coordinate axes, in the first quadrant. If p and q are sum and product of radii of all such possible circles, then the quadratic equation whose roots are p and q is
Answer» A circle touches all the sides of a triangle formed by $3 x + 4 y = 12$ with coordinate axes, in the first quadrant. If $p$ and $q$ are sum and product of radii of all such possible circles, then the quadratic equation whose roots are $p$ and $q$ is