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Browse Classroom Capsules and Notes

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Displaying 951 - 960 of 1211

The authors discuss drawing Platonic solids.

A geometric demonstration of an identity for the sum of products of consecutive integers.

Four geometric demonstrations of an inequality: the sum of a positive number and its reciprocal is at least \(2\)
The author uses the concept of curvature to prove that one curve is longer than another over [0, 1].

This article demonstrates how to use statistical inferences to solve a real life problem, e.g., finding the lowest price for a certain product.

A geometric construction of a monotone sequence bounded above by \(e\).

This article links two seemingly unrelated problems, one in probability and the other in dynamical systems, and shows they are actually one involving Fibonacci numbers.

The author finds a pair of positive integers that generates a generalized Fibonacci sequence containing no prime numbers.
The author compares an African version with the Western version of the famous river-crossing puzzle, and concludes that many mathematical ideas are of panhuman nature.
The author provides a new way of finding all rational solutions of \( x^y = y^x \) as well as a historical survey of this problem.

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