Normals are drawn from a point P(h, k) with slopes m1,m2,m3 to the par

1.	Normals are drawn from a point P(h, k) with slopes m1,m2,m3 to the parabola C1:y2=4x If the curve C is the locus of point P with m1m2=2, then number of common tangents to the curve C1 and curve C is
Answer» Normals are drawn from a point P(h, k) with slopes $m_{1}, m_{2}, m_{3}$ to the parabola $C_{1} : y^{2} = 4 x$ If the curve C is the locus of point P with $m_{1} m_{2} = 2$ , then number of common tangents to the curve $C_{1}$ and curve C is

Normals are drawn from a point P(h, k) with slopes m1,m2,m3 to the parabola C1:y2=4x If the curve C is the locus of point P with m1m2=2, then number of common tangents to the curve C1 and curve C is

Answer»

Normals are drawn from a point P(h, k) with slopes $m_{1}, m_{2}, m_{3}$ to the parabola $C_{1} : y^{2} = 4 x$

If the curve C is the locus of point P with $m_{1} m_{2} = 2$ , then number of common tangents to the curve $C_{1}$ and curve C is