From origin †an gents OA and OB are drawn to {(x-2)}^{2 }+{(y-2)}^2=1. If line PQ touches {(y+3)}^2=4a(x+4), if length of latus rectum of parabola is l, then l is equal to (where P and Q are mid point of OA and OB

From origin †an gents OA and OB are drawn to {(x-2)}^{2 }+{(y-2)}^2=

1.	From origin †an gents OA and OB are drawn to {(x-2)}^{2 }+{(y-2)}^2=1. If line PQ touches {(y+3)}^2=4a(x+4), if length of latus rectum of parabola is l, then l is equal to (where P and Q are mid point of OA and OB
Answer» From origin †an gents OA and OB are drawn to {(x-2)}^{2 }+{(y-2)}^2=1. If line PQ touches {(y+3)}^2=4a(x+4), if length of latus rectum of parabola is l, then l is equal to (where P and Q are mid point of OA and OB