Calculating Force and Thickness of a 8.0g Bullet Passing Through Wood

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SUMMARY

The discussion focuses on calculating the force exerted by a bullet and the thickness of a block of wood when an 8.0g bullet traveling at 400m/s passes through it. The force exerted by the block on the bullet is calculated to be 6000N, and the acceleration of the bullet is determined to be -750,000m/s². The user successfully calculates the thickness of the wood using the kinematic equation, resulting in a thickness of 0.1m. The conversation also touches on a separate problem involving the Easter Bunny and a tortoise, confirming the time taken for the tortoise to catch the bunny as 16,667 seconds.

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Hollysmoke
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A 8.0g bullet traveling at 400m/s passes through a heavy block of wood in 4.0x10^-4s, emerging with a velocity of 100m/s. Ignore the motion of the wood.

1) What is the force exerted by the block on the bullet?
2) What is the force exerted by tbe bullet on the block?
3) How thick is the bullet?

I've gotten 1 and 2 but I have no idea how to solve the 3rd one. Can someone please help me out?
 
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a= -750,000m/s^2
F = 6000N

Just to save time
 
I'm going to take a wild guess and say that the last question is a typo and that it should have read: How thick is the wood? :wink:
 
I really hope so, because the sheet says "bullet".
 
If Icalculate the wood, do I do the following:

v2^2=v1^2 + 2ad
100^2 -400^2 = 2(-750,000)d

d=0.1m
 
Looks good to me.
 
Also, for this question:

The Easter Bunny runs along a straight and narrow path with a constant speed of 25m/s. He passes a sleeping tortoise, which immediately starts to chase the bunny with a constant acceleration of 3x10^-3m/s^2. How long does it take to catch up to the bunny?

I did this:

v=dt
d=vt
d=25m/st

25t= 1/2(3.0x10^-3m/s^2)t^2
t = 16,667 seconds, or 4.63 hours.
 
Looks good. (Just be careful when you are writing up your steps--assuming you need to show your work. Don't write something like "v=dt" when you mean "v=d/t".)
 
Okay. Thanks for confirming my answers
 

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