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Physics chapter guide

SPM Physics gravitation

You know g, but orbit and inverse-square questions feel like a different subject.

Gravitation applies the force ideas from force and motion to masses at a distance. The lessons start with Newton’s law and end with the difference between mass, weight and field strength.

This cluster is part of SPM Physics. It works best after force and motion I, which introduces forces and weight.

What does one set of numbers show?

Here is a worked example with G = 6.67 × 10⁻¹¹ N m² kg⁻², Earth’s mass 5.97 × 10²⁴ kg and Earth’s radius 6.37 × 10⁶ m. A 60 kg person stands on the surface.

Newton’s law gives F = GMm ÷ r² = (6.67 × 10⁻¹¹ × 5.97 × 10²⁴ × 60) ÷ (6.37 × 10⁶)² ≈ 589 N. The same person’s weight from mg with g = 9.81 is 60 × 9.81 = 589 N.

The two methods agree. The “g” in weight is a short form of GM ÷ r² for the Earth’s surface, which is why g is about 10 N kg⁻¹ and falls with distance.

How do the lessons connect?

  1. Applying Newton’s law of gravitation uses F = GMm ÷ r² and the inverse-square idea.
  2. Explaining centripetal force in orbital motion links gravity to circular paths.
  3. Using orbital relationships with consistent units keeps radii and powers of ten correct.
  4. Distinguishing mass, weight and gravitational field strength separates three related ideas.

The chapter practice set mixes all four with explained answers.

Who should start where?

If you are unsure why force drops with distance, begin with Newton’s law. If orbits seem magical, go to the centripetal force lesson. If answers are wrong by a power of ten, use the units lesson. You can follow the year order in the Form 4 learning route.

A teacher can work from your own mistakes if you want that. See online one-to-one Physics tuition for how lessons start.

Common questions

Where should I start in gravitation?

Start with Newton's law of gravitation and the inverse-square idea. Then move to centripetal force in orbits, use orbital relationships carefully with units, and finish by separating mass, weight and gravitational field strength.

Why do gravitation calculations give strange answers?

The usual cause is units. Distances must be in metres and measured from the centre of the Earth, not from its surface. Powers of ten also slip easily, so keep the calculator in scientific notation.

Is gravitation only about planets?

No. The same law applies to any two masses, including an apple and the Earth. The force between everyday objects is too small to notice, which is why only large masses show clear effects.

If gravitation questions feel separate from force and motion, a one-to-one Physics teacher can connect the two on your own questions and show where powers of ten and radii cause errors.

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