Question

2. If SP, a focal radius of a conic, is produced to Q so that
SQ = k.SP
where k is a constant, prove that the locus of Q is a conic of equale
to the given conic and the latus-rectum k times that of the giver​

Answer 1

Answer:

Define b by the equations c2 = a2 − b2 for an ellipse and c2 = a2 + b2 for a hyperbola. For a circle, c = 0 so a2 = b2. For the parabola, the standard form has the focus on the x-axis at the point (a, 0) and the directrix the line with equation x = −a.

Answer 2

Answer:

The above mentioned answer is correct dear....... please follow it