If two bodies of different masses is m1 and m2 are dropped from different heights h1 and h2 then the ratio of their time taken to reach the ground is a)h1:h2 b]h2/h1 c]sqrt h1:sqrt h2 d]h1^2:h2^2
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Though the motion of both the bodies is free fall.
Using - h=ut+1/2(-g)t square
Here s is - s and as it is free fall a is - g
Here u=0 as body is initially at rest
Eqn. Will be h1=1/2g t1 square
And h2=1 /2 g t2 square
Therefore the ratio will be whole root over 2gh1/2gh2 which is equal to root over h1/h2
Using - h=ut+1/2(-g)t square
Here s is - s and as it is free fall a is - g
Here u=0 as body is initially at rest
Eqn. Will be h1=1/2g t1 square
And h2=1 /2 g t2 square
Therefore the ratio will be whole root over 2gh1/2gh2 which is equal to root over h1/h2
Answered by
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c) √h1:√h2 is the right option.
use h=ut+1/2at²
h1 = 1/2a(t1)² [u=0]
t1 = √(2ah1)
similarly t2 =√(2ah2)
dividing t1 by t2 , we get
t1:t2 = √h1:√h2
use h=ut+1/2at²
h1 = 1/2a(t1)² [u=0]
t1 = √(2ah1)
similarly t2 =√(2ah2)
dividing t1 by t2 , we get
t1:t2 = √h1:√h2
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