A stone is allowed to fall down from the top of a tower 100m high and at the same time another stone is projected vertically upwards from the ground with a velocity of 25m/s.Calculate when and where the two stones will meet.
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Answer:
4s and 21.6m from the ground
For the falling stone ,
H=100m
a=0m/s
For the stone thrown downwards,
u=25m/s
a=-gm/s^2
Let the two stone meet at time t s after the start and the distance x m from the ground.
(100-x)=ut+1/1gt^2
0+1/2gt^2-----------(1)
F
FOR THE STONE THROWN UPWARDS
x=25×t-1/2gt^2=25×t-1/2gt^2
100=25t
t=4s
THUS ,RHE TWO STONES MEET 4SECOND FROM THE START
FROM EQ1
- X=25M/S×4S-1/2gt^2×9.8m/s^2×4^2s^2
- =100m-78.4m=21.6m
U can use ut+1/2gt^2 instead of UT-1/2gt^2
Please mark it as brainliest
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