A stoneis dropped from top of a tower and after 1 second, another stone is dropped 20m below the top.if both the stones reach the ground at the same time, find the height of tower
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The A stoneis dropped from top of a tower and after 1 second, another stone is dropped 20m below the top as follow here :-
s1=12gt2s1=12gt2
s2=h+12g(t−1)2s2=h+12g(t−1)2
where hh is the height difference in dropping the stones.
The stones hit the ground at the same time so we can equate s1=s2s1=s2:
h−gt+12g=0h−gt+12g=0
⇒t=hg+12⇒t=hg+12
Substituting back to get the height of the tower:
s1=12g(hg+12)2s1=12g(hg+12)2
Using g=10m/s2g=10m/s2 and, to make the calculation simpler, h=35mh=35m, the height of the tower would be 80m
Please mark it as brainiest answer ...
s1=12gt2s1=12gt2
s2=h+12g(t−1)2s2=h+12g(t−1)2
where hh is the height difference in dropping the stones.
The stones hit the ground at the same time so we can equate s1=s2s1=s2:
h−gt+12g=0h−gt+12g=0
⇒t=hg+12⇒t=hg+12
Substituting back to get the height of the tower:
s1=12g(hg+12)2s1=12g(hg+12)2
Using g=10m/s2g=10m/s2 and, to make the calculation simpler, h=35mh=35m, the height of the tower would be 80m
Please mark it as brainiest answer ...
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