calculus
A kind of math for studying how things change over time.
Calculus is a branch of mathematics that studies how things change. It provides tools to analyze motion, growth, curves, and anything that changes continuously over time, going beyond the fixed numbers and basic equations you work with in algebra.
Imagine tracking a baseball's path through the air: calculus lets you figure out exactly where it will be at any moment, how fast it's traveling, and when it will hit the ground. Or picture a car speeding up on a highway: calculus can tell you the car's speed at any instant and also how quickly that speed is increasing.
Calculus has two main parts: differential calculus, which studies rates of change (like how fast something is moving right now), and integral calculus, which studies accumulation (like how far that moving object traveled in total). Scientists and engineers use calculus constantly to design rockets, predict weather patterns, understand how populations grow, and solve countless other real-world problems.
Most students learn calculus in high school or college, after mastering algebra, geometry, and trigonometry. It's challenging but powerful: Isaac Newton and Gottfried Leibniz developed it in the 1600s, and it revolutionized science by giving us a mathematical language for describing our changing, dynamic world.