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Gravity and Orbital Motion

Combine forward motion with inward gravitational acceleration.

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An orbiting object continues moving while gravity changes its direction toward the attracting body. In the simplified law F = Gm1m2/r^2, compare masses and center-to-center distance while holding other quantities fixed.

Worked example

Doubling one mass doubles gravitational force. Doubling distance instead makes the force one quarter as large in this model.

1. What does gravity continuously change in a circular orbit?
2. If one mass triples with other quantities fixed, how does force change?
3. If separation triples with masses fixed, what fraction of the original force remains?
4. Would an orbiting object stop moving forward if gravity vanished in this idealized model?
5. Why is an orbit sometimes described as continuous free fall?