Suppose a spaceship of length L, is traveling at a high rate of speed v relative to an observer. To the observer, the ship appears to have a smaller length given by the following formula. L=L/1- where c is the speed of light Complete the parts (a) through (d). (a) What is the observed length L of the ship if it is traveling at 50% of the speed of light? Choose the correct answer below. O B. L=0 V5 OA L= OD. L=0 OC (b) What is the observed length L of the ship if it is traveling at 75% of the speed of light? O B. L=0 OA. L- OD. L-L OC. L= (c) In parts (a) and (b). what happens to L as the speed of the ship increases? Choose the correct answer below.

Attached is question.

Can you answer question 2 part b?

Part 1: Impossible Statements Which of the following statements are IMPOSSIBLE? Choose all that are. The rocket's speed was measured to be 0.15c. The rocket's rest length is 685 m. An observer flying by measured the rocket to be 185 m long. A rocket flying away from the Sun at 0.53c measured the speed of the photons (particles of light) emitted by the Sun to be c. An inertial reference frame had an acceleration of 3 m/s². The proper time interval between two events was measured to be 237 s. The time interval between the same two events (as measured by an observer not in the proper frame) was 167 s. Part 2: True Statements Which of the following statements are TRUE? Choose all that are. The Lorentz factor, y, has a range that extends from zero to infinity. The range for the velocity of an object extends from 0 m/s to the speed of light. The elapsed time between two events (as seen in any frame) can never be less than the proper time for those two events. An object's length (as seen in…