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Correct Answer : Lambert’s problem
Explanation : Chase maneuvers are solved using Lambert’s problems. In chase maneuver, there are two spacecrafts which orbit in two non-coplanar elliptic orbits. One of the spacecraft tries to intercept the another one. This intercept trajectory is bi-elliptic orbital transfer.
Correct Answer : Option (D) : Perigee and apogee of the final orbit
Explanation : When there is a Hohmann transfer, the smallest possible transfer ellipse occurs when the transfer takes place at either apogee of perigee of the final orbit which is at a point opposite to the terminating point.
Correct Answer : Option (C) : Hohmann transfer
Explanation : When the initial and final orbits are circular, the optimal maneuver is called a Hohmann transfer. This transfer consists of two tangential velocity impulses which I applied at the initial and final radius.
Correct Answer : Option (C) : When impulse is applied tangential
Explanation : For a coplanar maneuver, multi-impulse maneuver is very efficient. The minimum velocity impulse is achieved when the impulse is applied in the same direction of initial and final velocity vector. This is known as tangential impulse.