A tennis ball with a force of 1000 N. The acceleration of the ball is

To determine the acceleration of the tennis ball, we can use **Newton's second law of motion**, which states:

\[
F = ma
\]

Where:
- \( F \) is the force applied (1000 N),
- \( m \) is the mass of the object (tennis ball),
- \( a \) is the acceleration.

If we assume the mass \( m \) of the tennis ball is given or can be estimated (the typical mass of a tennis ball is about **0.057 kg**), then we can solve for the acceleration using:

\[
a = \frac{F}{m}
\]

Substituting the given values:

\[
a = \frac{1000}{0.057} \approx 17543.86 \, \text{m/s}^2
\]

Thus, the acceleration of the tennis ball would be approximately **17,543.86 m/s²**, assuming a mass of 0.057 kg.

Would you like further details or clarification on this? Here are 5 related questions:

1. What would happen if the mass of the tennis ball changed?
2. How does Newton's second law apply to other sports scenarios?
3. What factors could affect the real-world force applied to a tennis ball?
4. How do we calculate velocity if the ball is accelerated over a known time?
5. What is the effect of air resistance on the ball's motion?

**Tip:** Always check the units and ensure the mass is in kilograms and the force is in newtons for consistency in calculations.

Calculate the acceleration of a tennis ball given a force of 1000 N using Newton's Second Law of Motion. Explore the relationship between force, mass, and acceleration, with a mass assumption of 0.057 kg, leading to an acceleration of approximately 17,543.86 m/s². Suitable for Grades 9-12 physics students.

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