Math, asked by kanav98, 1 year ago

Two parallel rail tracks run north-south. Train A moves due north with a speed of 54 km h-1

and train B

moves due south with a speed of 90 km h-1. A monkey runs on the roof of train A with a velocity of 18

km/h w.r.t. train. A in a direction opposite to that of A. Calculate the

(a) relative velocity of B with respect to A

(b) relative velocity of ground with respect to B

(c) velocity of a monkey as observed by a man standing on the ground

(d) velocity of monkey as observed by a passenger of train B​

Answers

Answered by amitnrw
24

Answer:

Step-by-step explanation:

Train A moves due north with a speed of 54 km/h

train B moves due south with a speed of 90 km/h

A monkey runs on the roof of train A with a velocity of 18 km/h w.r.t. train in opposit direction

=> Monkey Speed = 18 - (-54) = 72 km/Hr South

relative velocity of B with respect to A     = 90 -(-54) = 144 km/Hr South

relative velocity of ground with respect to B  = 0 - 90 = -90 km/hr South = 90 km/hr North

velocity of a monkey as observed by a man standing on the ground = 72 km/Hr South

velocity of monkey as observed by a passenger of train B​

= 72 - 90 = -18 km/h South = 18 km/Hr North

Answered by Anonymous
2

Train A moves due north with a speed of 54 km/h

train B moves due south with a speed of 90 km/h

A monkey runs on the roof of train A with a velocity of 18 km/h w.r.t. train in opposit direction

=> Monkey Speed = 18 - (-54) = 72 km/Hr South

relative velocity of B with respect to A     = 90 -(-54) = 144 km/Hr South

relative velocity of ground with respect to B  = 0 - 90 = -90 km/hr South = 90 km/hr North

velocity of a monkey as observed by a man standing on the ground = 72 km/Hr South

velocity of monkey as observed by a passenger of train B​

= 72 - 90 = -18 km/h South = 18 km/Hr North

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