A ball is dropped from the top of the tower falls first half height of tower in 10 seconds
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Let the time during which the ball remains in air be T seconds
Then we have h=1/2 gT^2 …(1)
Now distance travelled by ball in nth second is given by Sn=g/2(2n-1)
h/2=g/2(2T-1)…(2)
Substituting h from (1) in (2) we get
T^2=4T-2
T^2–4T+2=0
Which gives T=3.41 seconds
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Amritpritam Kar, studied at Dav Public School,pkt,bbsr
Answered May 26
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Ans (h+g)/2g
*Plz do comment if ans is wrong*

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Kuldip Singh Kalsi, Chief Chemist at PSPCL (1985-present)
Answered May 26
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h = ut +0.5 gt2
as u =0 and g =10 m/s2
Let total height = H
Total time = T
H = 0 5 gT2 = 5 T2
Distance travelled in nth second ( last second )
Sn = 0.5 g ( n2 — ( n-1)2 ) = 0.5 g ( 2n-1) = H/2
So 0.5 gT2 /2 = 0.5 g ( 2n -1) = 5 (2n -1 )
H/2 = 5 (2n-1)
Then we have h=1/2 gT^2 …(1)
Now distance travelled by ball in nth second is given by Sn=g/2(2n-1)
h/2=g/2(2T-1)…(2)
Substituting h from (1) in (2) we get
T^2=4T-2
T^2–4T+2=0
Which gives T=3.41 seconds
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Upvote · 2
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Amritpritam Kar, studied at Dav Public School,pkt,bbsr
Answered May 26
Continue Reading
Ans (h+g)/2g
*Plz do comment if ans is wrong*

225 Views · View Upvoters · Answer requested by Piyush Keshari
Upvote · 1
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Promoted by IndiaRush
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Kuldip Singh Kalsi, Chief Chemist at PSPCL (1985-present)
Answered May 26
Continue Reading
h = ut +0.5 gt2
as u =0 and g =10 m/s2
Let total height = H
Total time = T
H = 0 5 gT2 = 5 T2
Distance travelled in nth second ( last second )
Sn = 0.5 g ( n2 — ( n-1)2 ) = 0.5 g ( 2n-1) = H/2
So 0.5 gT2 /2 = 0.5 g ( 2n -1) = 5 (2n -1 )
H/2 = 5 (2n-1)
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HEY BUDDY HERE IS YOUR ANSWER BY
UDIT
the ball is released from the top of tower so
initial velocity,u =0
using second equation of motion
s= ut +1/2at^2
h/2=1/2gt^2 ( since u =0 and a =g)
h=gt^2
h=10×10^2
h=1000 m
thanks
UDIT
the ball is released from the top of tower so
initial velocity,u =0
using second equation of motion
s= ut +1/2at^2
h/2=1/2gt^2 ( since u =0 and a =g)
h=gt^2
h=10×10^2
h=1000 m
thanks
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