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The problem refers to a scenario in which two bowling balls of different masses are thrown with the same amount of force. To solve this, we can apply **Newton's Second Law of Motion**:

\[
F = m \cdot a
\]

Where:
- \( F \) is the force applied,
- \( m \) is the mass,
- \( a \) is the acceleration.

Given that the force is the same for both balls, the acceleration each ball experiences depends on its mass. Since \( a = \frac{F}{m} \), the ball with **less mass** will have **greater acceleration**, and thus will leave the bowler's hand with a **greater speed** than the ball with more mass.

Thus, the correct answer is:

**"The less massive ball will leave the bowler's hand with greater speed than the more massive ball."**

Would you like a further explanation or have any other questions?

Here are some related questions for further understanding:
1. How does Newton's Second Law explain the relationship between mass and acceleration?
2. If the forces were different, how would that impact the speeds of the bowling balls?
3. What is the effect of air resistance on objects with different masses when thrown?
4. How would this principle apply if the bowling balls were on a slope instead of flat ground?
5. Can you think of another everyday example where force and mass affect speed?

**Tip:** Remember that when the same force is applied to objects of different masses, the lighter object always accelerates more!

If a bowler throws two bowling balls of different mass with the same amount of force, ______

Understand how Newton's Second Law of Motion applies to throwing bowling balls of different masses with the same force. Learn why the less massive ball leaves the bowler's hand with greater speed, suitable for Grades 9-12.

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