Math

Multiplying two matrices is different than multiplying just numbers. Because of these differences, the order in which the matrices are multiplied does matter. To be able to multiply two matrices, the dimensions must be right.

Though we all know how to use the Pythagorean Theorem, few know of the many proofs that accompany this theorem. Many of them have ancient and surprising origins.

What is Pascal's Triangle and why is it so interesting? Find out here.

Prepare yourself for another journey exploring the world of cats through the lens of mathematics.

This guide explains everything you need to know about circles, including calculation of area, segment area, sector area, length of an arc, radians, sine and cosine.

Learn how the binary system works, how to convert between binary and decimal and why the binary system is so important.

Working out the odds of an event occurring allows us to estimate the number of times that event will take place in future trials. Permutations/combinations are also an important part of the analysis.

The tangent line of a function in a point is a straight line that has the same slope as the function has in that point.

Try these five math word problems to sharpen your mind. The quizzes are suitable for anybody aged 11 years and above.

The French mathematician Émile Borel proposed a law about the probability of events occurring.

Solving problems related to plane geometry especially circles and triangles can be easily solved using a calculator. Here is a comprehensive set of calculator techniques for circles and triangles in plane geometry.

Find out about Paul Erdős, his life and the number that bears his name.

Ever wondered how many M&M's can fit in a container?

This article provides a technique for performing division using the abacus.

A look at what fractals are and three of the most popular examples: the middle third Cantor Set, the Koch curve, and the Sierpinski triangle.

Calculus is a branch of mathematics that studies rates of change. This first part of a two part tutorial covers the concept of limits, differentiating by first principles, rules of differentiation and applications of differential calculus.