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9 articles tagged "Calculus"
The pandemic-predicting equations: unpacking the SIR model
Discover how a simple system of three equations can forecast disease outbreaks, guide vaccine rollouts and even pop up in marketing. Meet the SIR model, your new favourite example of real-world maths.
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Gabriel’s Horn: The Volume Paradox
Discover how a simple curve spun around an axis creates a shape with finite volume but infinite surface area—a mind-bending twist that links geometry, calculus and real-world design.
Gabriel’s Horn: How Infinity Fits into a Finite Volume
Discover the paradoxical shape known as Gabriel’s Horn, which has an infinite surface area yet holds a perfectly finite amount of space. Tag along as we explore its surprising origin, real-world echoes, and a common misconception.
From Rope Stretchers to Riemann Sums: The Curious Story of Area
Discover how ancient land surveyors, Greek geometers and modern calculus all tackled the same challenge: measuring area. Uncover surprising facts and see why area matters far beyond the classroom.
Gabriel’s Horn: The Infinite Surface, Finite Volume Paradox
Discover the mind-bending shape known as Gabriel’s Horn, which has an infinite surface area yet holds a finite volume. Dive into its surprising history, real-world echoes, and why volume and surface area can play by different rules.
When Volume Defies Intuition: Gabriel’s Horn
Discover the counterintuitive world of Gabriel’s Horn—a shape with infinite length but a surprisingly finite volume—and why it still fascinates students and engineers alike.
Slicing Shapes: The Secret to Measuring Volumes
Discover how an ancient method of slicing shapes unlocked volume calculations and powered modern tech like CT scans and 3D printing.
When Area Defies Intuition: The Paradox of Gabriel’s Horn
Explore how Gabriel’s Horn holds finite lemonade yet demands infinite paint, and what this weird shape tells us about areas in math and beyond.
From Cheese to Calculus: The Slicing Secret of Volume
Discover how a 17th-century napkin sketch turned into the slicing method for finding volumes—and why it’s still powering CT scans, 3D printing and more.
