Questions: 1. Identify the conditions required for the total momentum of a system to be conserved.

1. Identify the conditions required for the total momentum of a system to be conserved.
Transcript text: 1. Identify the conditions required for the total momentum of a system to be conserved.
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Solution

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Solution Steps

Step 1: Define Momentum Conservation

Momentum conservation refers to the principle that the total momentum of a closed system remains constant over time, provided no external forces act on it. This principle is derived from Newton's laws of motion.

Step 2: Identify Conditions for Momentum Conservation

For the total momentum of a system to be conserved, the following conditions must be met:

  1. Closed System: The system must be closed, meaning no mass enters or leaves the system.
  2. No External Forces: There should be no external forces acting on the system. If external forces are present, they must cancel each other out, resulting in a net external force of zero.
  3. Isolated System: The system should be isolated from external influences, ensuring that internal forces are the only forces acting within the system.
Step 3: Summarize the Conditions

In summary, the total momentum of a system is conserved if it is a closed and isolated system with no net external forces acting on it.

Final Answer

\(\boxed{\text{The total momentum of a system is conserved if it is closed and isolated with no net external forces.}}\)

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