a raindrop of mass \(3/35 \times 10^{-5}\) kg falls vertically at constant speed under the influence of gravity and air resistance. Model the drop as a particle. As it falls 100 m, what is the work done on the raindrop (a) by the gravitational force an (b) by air resistance? please explain this to me step-by-step NOT in one whole solution in one post...
im thinking \[\Large (a) \; \;W_{GRAV} = -\Delta U_{GRAV} = -(m)(g)(y_2 - y_1) \]\[\Large \implies -(3.35 \times 10^{-5})(9.8)(0-100)\] is that right?
@Valpey you're good in physics right?
then i think air resistance is just negative of that..
if resistance would be equal and negative the drop would be hanging in air then and make a rainbow out of it ;)
really?
I'm sorry, but @theyatin is wrong. Just because there is no net force on an object, doesn't mean it has to be at rest--it can also move at a constant velocity w.r.t an inertial observer. Now, coming to the question, @lgbasallote, you are absolutely right in your understanding & the first & the third reply of yours answers the question. A medal for you for that!!
yay thanks for confirming!
yw. :)
then may you please explain how water drops hang in the air i am curious to know. . .
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