Discover amazing manim animations created by the AnimG community.
A two‑second animation that fades in a dark background, writes the phrase Hello World in the centre using a Write effect, and then fades the whole scene out. The text is large, centered, and uses a clean sans‑serif font.
Zoubair Bouroud
The animation introduces the linear function f of x equals a times x plus b, explains the meaning of the slope a and intercept b, and walks through a concrete taxi fare problem using the specific function f of x equals 2x plus 5. It shows step‑by‑step evaluation at a given distance, highlights the final result, and ends with three summary points about constant growth, fixed and variable components, and the straight line graph.
IZABELA CARVALHO DOS SANTOS
The animation builds a 3‑4‑5 right triangle, shows the altitude to the hypotenuse and the resulting segment labels, presents the classic metric formulas, solves a sample problem with given segment lengths, and ends with a brief summary of the key relationships.
IZABELA CARVALHO DOS SANTOS
The animation introduces the linear function f of x equals a times x plus b, explains the roles of the slope and intercept, solves an example with a equals 2 and b equals -4, plots the corresponding line showing the y‑intercept and the root, and ends with a brief summary of key properties.
Andréia Tomasi
The animation starts with ten sales numbers, groups them into equal class intervals, then sequentially fills a table with absolute counts, relative frequencies, percentages, cumulative counts, cumulative relative frequencies and cumulative percentages, ending with the complete table and a summary caption.
Blanca Cuji
The animation compares chlorine dioxide and hypochlorous acid in biofilm removal. HOCl quickly reacts with polysaccharide matrix and is depleted, while ClO2 penetrates the matrix, attacks disulfide bonds in extracellular proteins, breaks protein ribbons and lyses bacteria. A side‑by‑side bar chart highlights ClO2's deeper penetration and higher oxidation efficiency, concluding with a summary statement.
Alistair Cameron
The animation shows a whole cake divided into four equal slices. First a blue slice representing one quarter slides out for Ayan, then two green slices representing two quarters slide out for Aizhan. The highlighted pieces then move back together to form a combined teal region covering three quarters of the cake, and the fraction three fourths appears at the bottom.
The animation shows how to add and subtract two planar vectors using the tip-to-tail method and component-wise arithmetic. It displays the vectors, their components, the resulting vector, and the corresponding algebraic equations, highlighting the equivalence of geometric and component approaches.
The scene shows Cartesian axes with a green horizontal support line and a red horizontal resistance line. A yellow polyline representing price is drawn from left to right, bouncing repeatedly between the two lines. Labels identify the lines, and a caption at the bottom states that price oscillates between support and resistance.
Abiodun Fajolu
The animation draws a Cartesian coordinate system, then draws the line y equals x from left to right, highlights the origin with a dot and label, then draws the line y equals negative x, showing symmetry about the x axis. The title appears at the top and fades out, and a caption appears at the bottom stating the lines are symmetric through the origin.
Dharya Juneja
The animation shows a one‑dimensional elastic medium with sixty particles. An incident wave travels rightward, then reflects at a fixed end with a half‑wave phase reversal, creating a leftward reflected wave. The two waves superpose to form a standing wave, highlighted by red antinode markers and blue node markers. A small inset plots the time‑dependent displacement of two selected particles. Time is displayed, and the scene progresses through propagation, reflection, interference, and a stable standing‑wave view.
An animation shows three masses on a line, with a spring linking the first two. A moving red mass collides elastically with a stationary green mass, demonstrating momentum conservation. After the collision the blue and green masses oscillate together, while the spring length varies sinusoidally over two periods. A synchronized velocity‑time graph displays each mass’s speed, highlighting the moment when the green mass reaches its minimum speed as the spring returns to its natural length. The final frame freezes the trajectories and presents a concluding caption.
