Bullet hits a block and it slides.

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A 7 g bullet is fired into a 13.43 kg wood block, causing it to slide 5.92 cm on a table. The discussion revolves around calculating the bullet's speed, but the absence of a coefficient of friction for wood on wood complicates the problem. Attempts to use online coefficients (.48 and .25) were unsuccessful. The conservation of momentum and energy principles are highlighted as necessary for solving the problem. Ultimately, without the coefficient of friction, determining the bullet's speed remains unresolved.
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Homework Statement


A 7 g bullet is fired into a 13.43 kg wood block that is at rest on a wood table. The block, with the bullet embedded, slides 5.92 cm across the table. What was the speed of the bullet?


Homework Equations


Ki=Kf
ma=N+mg+fs
Xf=Xi+(Vf^2-Vi^2)/2a


The Attempt at a Solution


I am not sure how to solve this because i am not given a coeffieicent of friction of wood on wood. I tried one that i found online (.48) but it didnt work then i tried .25 and that didnt work either. I thought i need this so i can find the acceleration so i can find out delta t so I can find the velocity of the wood with the bullet in it. But i came up with this equation to solve for the velocity of the bullet...

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Mb= mass of bullet Mw= mass of wood
Vb= velocity of bullet Vw=Velocity of wood
 
A 7 g bullet is fired into a 13.43 kg wood block that is at rest on a wood table. The block, with the bullet embedded, slides 5.92 cm across the table. What was the speed of the bullet?

You know that during a collision, momentum is conserved:

p = p' (' means final)

(Mbullet)(Vbullet) = (Mblock+bullet)(Vblock)

Also, AFTER the collision, conservation of energy takes place, so:

Et = Et', initially, the block only has kinetic energy, and finally, it comes to rest, so kinetic is converted to thermal:

1/2(Mblock+bullet)(Vblock)^2 = (mew)(Mblock+bullet)(9.8)(0.0592)

I don't know why wou weren't given the coefficient. But if you find it, you can get the final speed of the block, and sub it back to find initial speed of bullet. I don't know, that is the only thing I can think of...
 
So i do need it, there is no other way to solve this without being given the mu.
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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