Solve Impulse Question on Bullet Acceleration & Force

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The discussion centers on calculating various physics parameters related to a bullet penetrating a wooden block. The bullet's mass is 0.005 kg, and it travels at 400 m/s before stopping. The user proposes using specific equations for acceleration, force, time, and impulse, with initial calculations yielding an acceleration of 1,000,000 m/s², a force of 5000 N, a time of 0.0004 s, and an impulse of 2 Ns. There is some uncertainty about the validity of these large values due to the short time frame involved. The user seeks confirmation on the correctness of their calculations and the equations used.
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Homework Statement



A bullet with a mass of 0.005 kg and moving with a speed of 400 m/s penetrates a distance of 0.08m into a wooden block firmly attached to the Earth. Assume that the force stops it is constant. Compute for:

a.) acceleration of the bullet
b.) accelerating force
c.) time of acceleration
d.) impulse of the bullet


Homework Equations



I think I'll use

a=-Vi^2 / 2s.

for the acceleration of the bullet.

then for the acceleration of the bullet,

F=m(Vf-Vi)

then for the time of acceleration,

t = m(Vf-Vi) / F

am i right?
 
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acsin92 said:

Homework Statement



A bullet with a mass of 0.005 kg and moving with a speed of 400 m/s penetrates a distance of 0.08m into a wooden block firmly attached to the Earth. Assume that the force stops it is constant. Compute for:

a.) acceleration of the bullet
b.) accelerating force
c.) time of acceleration
d.) impulse of the bullet


Homework Equations



I think I'll use

a=-Vi^2 / 2s.
for the acceleration of the bullet.
yes
then for the accelerating force [/color]of the bullet,

F=m(Vf-Vi)
No, what is Newton's second law?
then for the time of acceleration,

t = m(Vf-Vi) / F
yes, (or use t = (Vf -Vi)/a , as a check)
am i right?
and part d?
 
a.) acceleration of the bullet = 1,000,000 m/s^2
b.) accelerating force = 5000N
c.) time of acceleration = 0.0004 s
d.) impulse of the bullet = 2 Ns

are these correct? I used the equations above. I'm in doubt whether this is correct because of those large numbers and for that small amount of time.

I used the equation of I=Ft for impulse.
 
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