(4.10.13) Calculating the Greatest Common Divisor Using the Euclidean Algorithm In this video, I will provide a step-by-step guide on how to use the Euclidean algorithm to hand calculate the greatest common divisors of each of the pairs of integers in 13 through 16. The Euclidean algorithm is a simple but powerful algorithm for finding the greatest common divisor (GCD) of two integers. The GCD is the largest number that is a factor of both integers. The Euclidean algorithm works by repeatedly di
1:46
(4.10.13) Calculating the Greatest Common Divisor Using the Euclidean Algorithm In this video, I will provide a step-by-step guide on how to use the Euclidean algorithm to hand calculate the greatest common divisors of each of the pairs of integers in 13 through 16. The Euclidean algorithm is a simple but powerful algorithm for finding the greatest common divisor (GCD) of two integers. The GCD is the largest number that is a factor of both integers. The Euclidean algorithm works by repeatedly di
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TikTokeveryotherodd
What are Even and Odd Numbers? #DeerMaths #even #odd #numbers #maths #mathschallenge #mathstudent #mathsteacher #MathSkills #mathematics #mathematician #mathematicstour #MathematicsChallenge #mathematical #mathhelp #mathisfun #mathtutor #mathchallenge #math | DeerMaths
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What are Even and Odd Numbers? #DeerMaths #even #odd #numbers #maths #mathschallenge #mathstudent #mathsteacher #MathSkills #mathematics #mathematician #mathematicstour #MathematicsChallenge #mathematical #mathhelp #mathisfun #mathtutor #mathchallenge #math | DeerMaths
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(5.3.5) How to Prove Inequalities with Mathematical Induction for Positive Integers This video covers the proof of an inequality involving powers of 2 and factorials using mathematical induction for positive integers. We focus on the proposition P(n) which states that 2 raised to the power of n is less than n plus 1 factorial for every positive integer n. We start by checking the validity of P(2) by plugging in 2 for n, which gives us 2 squared is less than 2 plus 1 factorial. This simplifies to
1:59
(5.3.5) How to Prove Inequalities with Mathematical Induction for Positive Integers This video covers the proof of an inequality involving powers of 2 and factorials using mathematical induction for positive integers. We focus on the proposition P(n) which states that 2 raised to the power of n is less than n plus 1 factorial for every positive integer n. We start by checking the validity of P(2) by plugging in 2 for n, which gives us 2 squared is less than 2 plus 1 factorial. This simplifies to
539 viewsFeb 13, 2024
TikTokeveryotherodd
Mathematician solves algebra’s oldest problem using intriguing new number sequences
Mathematician solves algebra’s oldest problem using intriguing new number sequences
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Fractal Imaginary Cube Shadows: these 3D printed fractals have an odd property- each can cast a shadow of a square along three orthogonal directions, identical to shadows that would be cast by a cube. As demonstrated, each fractal looks like a flat square with no holes when aligned along one of the shadow casting axes. These 3D prints were produced by mathematician Hideki Tsuiki who discovered this imaginary cube property of the Sierpinski Tetrahedron (center in green) and then found the “T” and
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