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Two spaceships are traveling, one in front of the other, in the same direction, at the...

Two spaceships are traveling, one in front of the other, in the same direction, at the same speed of 1.64 108 m/s relative to the earth. A laser pulse is emitted by one of the ships and is reflected back by a mirror on the other ship. The total round trip time for the laser pulse is 4.20 10-3 s. How long would it take for a small landing module to travel between the ships if its speed, relative to the ships, is 1.03 103 m/s?

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Answer #1

As given the spaceships are travelling with same speed in same direction , So they stationary with respect to each other.

Hence The distance between then is given as : speed × time

d = s × t

Given, time to round trip = 4.20 × 10^-3 s

time taken to reach the mirror = 4.2/2 × 10^-3 = 2.10 × 10^-3 s

Speed of laser pulse = c = 3×10^8 m/s

Putting these value :

Distance (d) = 3×10^8 × 2.1×10^-3 = 6.3 × 10^5 m

Time taken by module to travel between the ships (T) = distance/speed

Given, Speed of module(s) = 1.03 × 10^3 m/s

Distance = 6.3×10^5 m

T = d/s = (6.3×10^5) / 1.03×10^3 = 6.1165 × 10^2 s

Time taken by landing module to travel between the ships is (T) = 611.65 second.

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