Identical net forces act for the same length of time on two different spherical masses. Which of the following de linear momentum of the smaller mass compared to that of the larger mass? It is smaller than the change in linear momentum of the larger mass but not zero. It is equal to the change in linear momentum of the larger mass. It depends on the relative diameters of the two masses. It is zero. It is larger than the change in linear momentum of the larger mass.

Question

Identical net forces act for the same length of time on two different spherical masses. Which of the following de linear momentum of the smaller mass compared to that of the larger mass? It is smaller than the change in linear momentum of the larger mass but not zero. It is equal to the change in linear momentum of the larger mass. It depends on the relative diameters of the two masses. It is zero. It is larger than the change in linear momentum of the larger mass.

Answer 1

The correct answer is: It is equal to the change in linear momentum of the larger mass.Explanation: Linear momentum is a vector quantity that depends on both the mass and velocity of an object. When identical net forces act on two different spherical masses for the same length of time, the change in linear momentum of each mass will be the same, regardless of their sizes. This is because the impulse experienced by each mass, which is the change in momentum, depends only on the force and the time it acts, not on the mass. Therefore, the change in linear momentum of the smaller mass is equal to the change in linear momentum of the larger mass.

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