00:00

Kepler's Third Law

Name: Kepler's Third Law
Uploaded: 2026-11-11T12:41:27.887Z
Duration: PT10.3S
Description: A deep-teal cover raises "Kepler's Third Law" while the orange disc and its rings ripple outward. In a framed card, T² = 4π²a³/GM then builds term by term with the constant highlighted, and the eight planets pop onto log-log axes as the line T² = a³ draws through them while a³/T² rolls to 1.00.

A deep-teal cover raises "Kepler's Third Law" while the orange disc and its rings ripple outward. In a framed card, T² = 4π²a³/GM then builds term by term with the constant highlighted, and the eight planets pop onto log-log axes as the line T² = a³ draws through them while a³/T² rolls to 1.00.

Research Talk

16:9 · 30fps · 10.3s · en/US

Start from this example

The example keeps its actual drawing version. You review the storyboard before generation is charged.

Example request

Make a research-talk explainer of Kepler's third law: show Newton's form T² = 4π²a³/GM term by term and explain T, a and M; then plot the eight planets' orbital periods against their semi-major axes on log scales (a in AU, T in years) and show that a³/T² comes out at 1.00 for every planet.