Momentum Problem: Find Speed of Block After Inelastic Collision

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Block A, with a mass of 5kg, is released from a height of 5m and collides inelastically with block B, which has a mass of 10kg and is initially at rest. The initial potential energy of block A is converted to kinetic energy just before the collision, calculated as 9.9 m/s. However, to find the final speed after the inelastic collision, the conservation of momentum must be applied, considering both blocks' masses. The correct approach involves using the formula for momentum before and after the collision, which was not addressed in the initial attempt. The discussion emphasizes the need to clarify whether the collision is completely inelastic and to apply the appropriate physics principles to solve the problem accurately.
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* Block A of mass 5kg is released from the rest at height of 5m. Then it hits 10kg block B, which at ground level. The collision in inelastic. Find the speed of the block after the collision if the block B was intially at rest.


Attempt:

Ki+Ui=Kf+Uf, since the block was at rest, Ki=0, and it goes to ground level so, Uf=0, thus Ui=Kf.
mghi=1/2mvf2, 5*9.8*5=1/2(5)vf2, vf=9.9m/s


but the answer is wrong...please help someone
 
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Hi dsptl,

dsptl said:
* Block A of mass 5kg is released from the rest at height of 5m. Then it hits 10kg block B, which at ground level. The collision in inelastic. Find the speed of the block after the collision if the block B was intially at rest.


Attempt:

Ki+Ui=Kf+Uf, since the block was at rest, Ki=0, and it goes to ground level so, Uf=0, thus Ui=Kf.
mghi=1/2mvf2, 5*9.8*5=1/2(5)vf2, vf=9.9m/s


but the answer is wrong...please help someone


You've found the speed of block A right before the collision (assuming it slid freely down to ground level), but how do you take into account the effect of the collision itself? (By the way, since you mentioned that the collision was elastic, did you mean it was completely inelastic?)
 
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