Life is nonlinear. So handle it using Math.
When I look at an algebra problem, I first ask whether the expressions have a relationship worth preserving. Expanding everything can make that relationship harder to see. Consider the equation
In the vast landscape of mathematics, some equations appear deceptively simple yet hold surprising depths. The equation 2ˣ = x³² is a prime example. It pits an exponential function against a
Isaac Newton is universally celebrated for his laws of motion, universal gravitation, and the development of calculus. In the world of mathematics, his name is also associated to a famous and slightly
For centuries, understanding how fluids move has been important in physics and engineering. It helps explain things such as air flowing over an airplane wing, weather systems, and blood flowing
Imagine Norman, a super salesperson, sells a bike originally costing him $79 to a customer for $99. The customer pays with a $150 check, and since the banks are closed, Norman cashes it with a
In the 17th and 18th centuries, mathematics underwent a revolution with the invention of calculus by Isaac Newton and Gottfried Wilhelm Leibniz. Shortly after, visionary mathematicians like Jacob
If you try to figure out which is bigger between 1000¹⁰⁰¹ and 1001¹⁰⁰⁰, you quickly realize you can't just crunch the numbers. They both have thousands of digits. But you don't actually need a
Most of the people approximate π (pi) using the fraction 22/7. It is incredibly close—22/7 is about 3.1428, while π is approximately 3.1415. But mathematicians are rarely satisfied with "close
For centuries, human understanding of the natural world relied primarily on qualitative observations—watching the motion of stars, observing the flow of rivers, or feeling the warmth of sunlight. As
Consider the equation 2^x+x=5. This is a transcendental equation. To solve it, we can use the Lambert W function. This article explains where Lambert W comes from, how it works, and how it gives the
In 1911, an unknown clerk working in the Madras Port Trust office in India sent a short note to the Journal of the Indian Mathematical Society. He wasn't a professor, and he had no formal training
In 1974, Ernő Rubik, a professor of architecture in Budapest, Hungary, set out to design a teaching tool for his students. He wanted to visually demonstrate how independent structural pieces could
