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 Author Topic: requesting for simulations for object falling with air resistance/board:26-100-  (Read 10936 times) 0 Members and 1 Guest are viewing this topic. Click to toggle author information(expand message area).
shogojiawei
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 « Embed this message on: April 10, 2010, 03:16:24 pm »

is there simulations for object falling with air resistance. terminal velocity too.
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shogojiawei
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 « Embed this message Reply #1 on: April 10, 2010, 03:33:55 pm »

i want to check the terminal velocity too
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shogojiawei
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 « Embed this message Reply #2 on: April 10, 2010, 03:53:41 pm »

just want to noe the terminal velocity and how the object falls
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Fu-Kwun Hwang
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 « Embed this message Reply #3 on: April 10, 2010, 09:22:19 pm »

The following is a simulation which assume the force acting on the particle with mass m (under gravity g) and drag force b*v2
i.e. F=m*g - b*v2

Initially, velocity is zero. The force is maximum, particle starts to accelerate and velocity increase with time.
When the drag force is equal to weight of the particle, the net force become zero and the particle starts to fall down with constant speed. i.e. m*g=b*v2, so $v=\sqrt{mg/b}$ is the terminal velocity.

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Fu-Kwun Hwang
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 « Embed this message Reply #4 on: April 11, 2010, 09:15:50 pm »

What will happen if there are many objects with the same density but different size, all fall from the same height.
The terminal velocity $v=\sqrt{mg/b}=\sqrt{\rho Vg/b}$, so the terminal velocity is proportiobal to $\sqrt{V}$ where $V$ is the volume of the object.

The following simulation try to illustrate the size effect on terminal velocity.
The ratio of the mass for the object is 1:2:3:4:5:6:7:8:9
Because it is a 2D simulation, the radius is proportional to $\sqrt{m}$.

You can try it with different gravity g , or drag constant (Drag force = bv2)

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The most important medicine is tender love and care. ..."Mother Teresa(1910-1997, Roman Catholic Missionary, 1979 Nobel Peace Prize)"

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