The Circle (1 of 2: Starting with a verbal definition)
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From playlist Functions & Other Graphs
Circles and Solids: Radius, Diameter, and Naming Solids
This video explains how to determine the radius and diameter of a circle. Various solids are also named.
From playlist Circles
Problem of Apollonius - what does it teach us about problem solving?
This video uses the problem of Apollonius as a way to introduce circle inversion and an important problem-solving technique - transforming a hard problem into a simpler one; then solve for the simpler, transformed version of the problem before doing the inverse transformation so that we ob
From playlist Geometry Gem
From playlist Miscellaneous
The 'linear' Basel Problem || SoME2
In this video, we explore how we can create an artificial lighthouse and use its properties to our advantage in solving a linear form of the famous Basel problem. Its validity hinges on the 'Inverse Sum theorem' whose proof can be found in this blogpost - https://am-just-a-nobody.blogspot
From playlist Summer of Math Exposition 2 videos
Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys Introduction to Circles
From playlist College Algebra
Jehanne Dousse: "Partition identities and A(1)n crystals"
Asymptotic Algebraic Combinatorics 2020 "Partition identities and A(1)n crystals" Jehanne Dousse - CNRS, Université de Lyon Abstract: There is a rich interaction between the representation theory of affine Lie algebras and partition identities. This connection was first revealed in the 1
From playlist Asymptotic Algebraic Combinatorics 2020
Circles: Radius, Diameter, Chords, Circumference, and Sectors
Is there anything more aesthetically pleasing than a perfect circle? It may seem like the king of shapes, but it's also arguably the simplest. Define a central point and a radius, and you've got a circle. What else can we say about circles? Let's find out! Watch the whole Mathematics play
From playlist Geometry
The Light Switch Problem - Numberphile
Featuring Ben Sparks... See https://brilliant.org/numberphile for Brilliant and get 20% off their premium service and 30-day trial (episode sponsor)... More links & stuff in full description below ↓↓↓ This is also widely known as The Locker Problem - we liked the light switches better! M
From playlist Ben Sparks on Numberphile
What is the definition of a circle
Learn all about the definition and formula that makes up a circle. Understanding the basics of circles will help us graph and write the equation of circles to solve future problems in conic sections. A circle has a center (h,k) and radius which is the distance from the center to any poin
From playlist Learn all about Circles #Conics
MAST30026 Lecture 18: Banach spaces (Part 1)
There are many Lipschitz equivalent metrics on Euclidean space, apart from the sup-metric (which we have successfully generalised to function spaces) there are also metrics defined using sums. To generalise those, we need integrals, and the resulting theory leads to Banach spaces. In this
From playlist MAST30026 Metric and Hilbert spaces
The Search for Siegel Zeros - Numberphile
Featuring Professor Tony Padilla. See https://brilliant.org/numberphile for Brilliant and get 20% off their premium service (episode sponsor) More links & stuff in full description below ↓↓↓ Yitang Zhang strikes again... Discrete mean estimates and the Landau-Siegel zero: https://arxiv.or
From playlist Tony Padilla on Numberphile
Integral of sin(x)/x^n from 0 to infinity
Today, we evaluate the improper integral from 0 to infinity of sin(x)/x^n using the generalised Fresnel integrals which I have derived in a previous video. This integral only converges for n on the interval (0,2). Generalised Fresnel Integrals: https://www.youtube.com/watch?v=TCAiop2TI7k
From playlist Integrals
Marko Tadic - Unitarizability in generalised rank three case for classical p-adic groups
J. Arthur has classified irreducible tempered representations of classical p-adic groups. C. Moeglin has singled out parameters of cuspidal representations among them. Further, she gave a simple formula forcuspidal reducibilities (in the generalised rank one). In our talk, we sh
From playlist Reductive groups and automorphic forms. Dedicated to the French school of automorphic forms and in memory of Roger Godement.
What is the equation for a circle
Learn how to write the equation of a circle. A circle is a closed shape such that all points are equidistance (equal distance) from a fixed point. The fixed point is called the center of the circle while the distance between any point of the circle and the center of the circle is called th
From playlist Circles
Golden Ratio BURN (Internet Beef) - Numberphile
Seriously? Matt Parker is talking about Fibonacci and Lucas numbers again. Part 2: https://youtu.be/z1THaBtc5RE More links & stuff in full description below ↓↓↓ See part 2 on Numberphile2: https://youtu.be/z1THaBtc5RE The original trilogy of videos where this all started: http://bit.ly/G
From playlist Matt Parker (standupmaths) on Numberphile
Area and Perimeter of Geometric Figures
Worked out examples involving area and perimeter.
From playlist Geometry