A man stands in between two walls and bursts a balloon. He
hears two successive echoes after 0.5 seconds and 2.5
seconds. The distance between the walls when the speed of
sound is 332 m/s, is
Answers
Answer:
The observer hears the echo after 0.5 sec of clapping.
Let the distance of the observer from the cliff be d
In the interval of 0.5 sec sound travels to the cliff from its origin(hands of the observer) and travels back to the ears of the observer .
The distance travelled by the sound = 2d
As, speed = distance travelled / time taken
So, distance = speed X Time taken
2d = 320*0.5
or,
d = 80 m
Similarly calculate for t = 2.5 second.
2d=320*2.5
d=400 m
So, the distance between walls is 400+80=480 m
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Answer:
Step-by-step explanation:
By the formula we know that 2d = v*t
First wall :-
Given:-
v = 332 m/s
t = 0.5 sec
d= ?
2d = v*t
d = (v*t)/2
d = (332*0.5)/2
d = 166*0.5
d = 83 m
Second wall:-
Given:-
v = 332 m/s
t = 2.5 sec
d = ?
2d= v*t
d = (v*t)/2
d = (332*2.5)/2
d = 166*2.5
d = 415
Hence, total distance = 83 m + 415 m = 498 m
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