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dF = dP/dT
where F = mg, and P = mv
Mg = d(MV)/ dT = M dV/ d t + V dM/ d t
since
dM/ d t = kMV
kV2 + dV/d t = g
Then we can see, as the drop falls, it’s velocity increases due to gravity. However, there
is a limit for this velocity because as the drop speeds up, its acceleration decreases rapidly
and will become negligible as the time goes to infinity. So the speed of the drop will
eventually become constant.
To compute the terminal constant speed, we could set dV/d t = 0
then we have
k Vt2 = g
Vt = √(g/k)
Hope this helps you
Answered by
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Answer:
Explanation:
dF = dP/dT
where F = mg, and P = mv
Mg = d(MV)/ dT = M dV/ d t + V dM/ d t
since
dM/ d t = kMV
kV2 + dV/d t = g
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