Vismo · Create · Library · Topics · Guides · Pricing

Pythagorean Theorem Proof By Rearrangement

This animation demonstrates a classic visual proof of the Pythagorean theorem using four congruent right triangles arranged inside a square. By rearranging the triangles into two configurations within the same square, it shows that the area of the square on the hypotenuse equals the sum of the areas of the squares on the two legs. Useful for geometry students learning why a squared plus b squared equals c squared without algebraic manipulation.

16:9 · every frame verified for overlaps, spacing and edges before rendering

The prompt that made it

Show the Pythagorean theorem proof using rearranged triangle pieces inside a square

Make your own version

Make the next one in this series

Related animations

Why the area of a circle is pi r^2
Why the area of a circle is pi r^2

A circle is sliced into 16 equal sectors, then unfolded and reassembled into a shape resembling a rectangle wi…

Pythagorean Theorem With A 3-4-5 Triangle
Pythagorean Theorem With A 3-4-5 Triangle

A right triangle with legs 3 and 4 units and hypotenuse 5 units is drawn on screen, with squares built on each…

Why a² + b² = c²: rearrange four triangles
Why a² + b² = c²: rearrange four triangles

Two identical large squares each contain four congruent right triangles arranged differently. In one square th…

Constructing An Equilateral Triangle With Compass
Constructing An Equilateral Triangle With Compass

This animation demonstrates the classical ruler-and-compass method for constructing an equilateral triangle wi…

Drawing A Line Segment With A Ruler
Drawing A Line Segment With A Ruler

This animation demonstrates how to construct a line segment of exact length using a ruler, a foundational skil…