Sfoglia esempi Manim pubblicati, esempi di animazioni matematiche e idee riutilizzabili create dalla community AnimG.
The animation walks through the slope-intercept form of a line, highlighting the roles of the independent and dependent variables, the slope and y-intercept, and then shows how to derive a line from two given points using the slope formula and point-slope equation, ending with the final explicit equation.
A concise animation draws a right triangle, builds colored squares on each side, and rearranges pieces from the two smaller squares to fill the largest square, illustrating that the area of the hypotenuse square equals the sum of the other two. The proof is followed by a ladder example showing the theorem in a real‑world context and a final summary statement.
History Us
A short animation shows a right triangle with squares built on each side. The large square on the hypotenuse is divided into four identical triangles and a central gap. The smaller squares on the legs slide into the gap as the triangles move to the corners, demonstrating that the area of the hypotenuse square equals the sum of the other two. The final frame displays the equation c squared equals a squared plus b squared.
Neel
A 60‑second anime‑style animation introduces three AC heroes, shows a swarm of Fans upgrading through shop icons, builds tension, then launches a fast‑paced battle with visual power counters, ending with a combined AC blast that defeats the Fans and a "to be continued" card.
geotato Tata
An animation shows a block on a 30° inclined plane with three force vectors appearing sequentially: weight pointing down, normal force perpendicular to the surface, and kinetic friction acting up the slope, each labeled. The scene holds the complete diagram before fading out.
Diego Dallos
The animation shows a parabola with a point at (2,4). A moving second point creates a secant line whose slope is displayed as a fraction. As the horizontal offset shrinks, the secant approaches the tangent, and the slope value settles to the derivative at that point. The final tangent is highlighted and the limit value is shown before the view zooms out.
The animation shows how adding the first few odd numbers builds larger squares. Starting with a single unit square, each odd term appears as an L-shaped layer of unit squares that expands the shape to a new square. After illustrating the pattern for small cases, a schematic highlights the general L-shaped layer and displays the formula that the sum of the first n odd numbers equals n squared. The final square fills the screen while the formula remains visible.
Zaki Al Marzan
A step‑by‑step whiteboard animation shows how to solve a classic two‑set word problem using a Venn diagram. The teacher silhouette introduces the problem, draws two overlapping circles labeled Mathematics and Science, fills each region with the appropriate numbers, writes the arithmetic for each region, sums the inside numbers, calculates the outside remainder, and presents the three final answers.
Samuel Antwi
A fast‑paced visual reel shows where intelligence resides in a giant transformer, compares open‑weight releases with closed‑weight black boxes, illustrates the costly training pipeline, and demonstrates how knowledge distillation transfers soft target distributions from a large teacher model to a compact student model, highlighting the resulting reductions in parameters, latency, memory, and cost that democratize AI.
sowhardh honnappa
This animation introduces the definite integral through geometric intuition, Riemann sums, and their limit. It then connects integrals to antiderivatives via the Fundamental Theorem of Calculus and demonstrates calculation with the example f(x)=x^2 from 0 to 2, verified by a Riemann sum.
Mustafa
A simple animation where the word 'hi' slides upward from below the screen to the vertical center. The motion is smooth and takes about 2 seconds, creating a clean greeting effect with no other elements.
Tiga Liang
This animation shows how approximating the area under a curve with rectangles converges to the exact area as the rectangles become thinner. Starting with 4 rectangles, the number doubles until the area under f(x) = x squared from 0 to 1 is exactly one-third, illustrating the definite integral.
Aaron-Stephen Loh