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  • Inelastic Collision Problem: Calculating Final Velocity
    This problem describes an inelastic collision, where kinetic energy is not conserved. Here's how to approach it:

    Understanding the Concepts

    * Momentum: Momentum (p) is the mass of an object multiplied by its velocity (p = mv). In a closed system, total momentum is always conserved.

    * Inelastic Collision: In an inelastic collision, some kinetic energy is lost, typically as heat, sound, or deformation of the objects.

    Solving the Problem

    1. Initial Momentum:

    * The metal ball's initial momentum is (2 kg) * (3 m/s) = 6 kg*m/s.

    * The wooden block's initial momentum is (1 kg) * (0 m/s) = 0 kg*m/s (since it's stationary).

    2. Final Momentum:

    * Let the final velocity of the combined mass be 'v'.

    * Total final momentum is (2 kg + 1 kg) * v = 3v kg*m/s

    3. Conservation of Momentum:

    * Total initial momentum equals total final momentum: 6 kg*m/s = 3v kg*m/s

    4. Solving for 'v':

    * Divide both sides by 3 kg*m/s: v = 2 m/s

    Answer:

    The combined mass of the metal ball and wooden block will be moving at a speed of 2 m/s after the collision.

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