two objects with different masses and different velocities have the same momentum. what must be true of the…

two objects with different masses and different velocities have the same momentum. what must be true of the velocity of the more massive object?\nthe more massive object has a faster velocity than the less massive object.\nthe more massive object has a slower velocity than the less massive object.\nthe more massive object has the same velocity as the less massive object.

two objects with different masses and different velocities have the same momentum. what must be true of the velocity of the more massive object?\nthe more massive object has a faster velocity than the less massive object.\nthe more massive object has a slower velocity than the less massive object.\nthe more massive object has the same velocity as the less massive object.

Answer

Explanation:

Step1: Recall momentum formula

Momentum $p = mv$, where $m$ is mass and $v$ is velocity.

Step2: Set up equal - momentum equation

Let $m_1$ and $v_1$ be the mass and velocity of one object, and $m_2$ and $v_2$ be the mass and velocity of the other object. Given $p_1 = p_2$, so $m_1v_1=m_2v_2$.

Step3: Analyze the relationship

If $m_1>m_2$, then to keep $m_1v_1 = m_2v_2$, we must have $v_1<v_2$. That is, the more massive object has a slower velocity than the less massive object.

Answer:

The more massive object has a slower velocity than the less massive object.