Angular momentum is given by the cross product of the position vector and the linear momentum. The magnitude of the angular momentum is given by L = r*p*sin(θ), where r is the magnitude of the position vector, p is the magnitude of the linear momentum, and θ is the angle between the position vector and the linear momentum.

The sine function has its minimum value at 0 degrees. Therefore, the angular momentum is minimum when the angle between the position vector and the linear momentum is 0 degrees.

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Angular momentum is given by the cross product of the position vector and the linear momentum. The magnitude of the angular momentum is given by L = r*p*sin(θ), where r is the magnitude of the position vector, p is the magnitude of the linear momentum, and θ is the angle between the position vector and the linear momentum.

The sine function has its minimum value at 0 degrees. Therefore, the angular momentum is minimum when the angle between the position vector and the linear momentum is 0 degrees.

Knowee AI · Accepted Answer

Angular momentum is given by the cross product of the position vector and the linear momentum. The magnitude of the angular momentum is given by L = r*p*sin(θ), where r is the magnitude of the position vector, p is the magnitude of the linear momentum, and θ is the angle between the position vector and the linear momentum.

The sine function has its minimum value at 0 degrees. Therefore, the angular momentum is minimum when the angle between the position vector and the linear momentum is 0 degrees.

Angular momentum is minimum when the angle between position vector and linear momentum is ..... degree

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