Today we once again take a look at a very curious problem in Lagrangian mechanics. Last time we've found out its equations of motion and today we want to find out, when our marble rotates in a closed stable circular orbit. Also, what happens if we touch it a bit while rotating, giving it a small nudge? Will the orbit still be stable and if so, what is its frequency and will it result in a harmonic oscillator? Let's find out! =D Video sponsored by RAID: Shadow Legends btw :)
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Today we find the solutions to 1/x+1/y=1/(x+y). Surprising geometry in the complex plane will arrive, so stay tuned! :)
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After the famous Mathvengers comes my biggest project yet! Today I want to present to you one of the biggest Collaborations here on YouTube! Featuring 37 different STEM internet Creators and celebrities, we decided to sing along for a good cause this Christmas! The Original Song by Stefan Perko features the story of the Mathematical Powerhouse and Legend Carl Friedrich Gauss. You can purchase the song hopefully soon everywhere and can support a good cause that way! You can choose between Doctors without Borders, Sternstunden and the Saint Jude Research Hospital. Voting ends February 14th and then all the money donated will go to the voted Charity. Also, once we reach $1000 or more, we will split the money up to also support a local Animal Shelter in the process! :) So please, purchase the album or donate directly to make this Christmas a very special one for all of us! Once again, a big thanks to ALL the creators who decided to participate! I can't thank all of you enough! Stay safe and have a fantastic Christmas with your loved ones :)
Subscribe and follow all the creators please! =D
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Mathigon: https://twitter.com/MathigonOrg
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@Xander Gouws
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@vcubingx
@KhAnubis
@Chris Sutherland: https://w
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Today I challenge you to solve this seemingly simple maths problem from Underground Math: (x^2-7x+11)^(x^2-11x+30)=1 . A parabola raised to a parabola, can you figure it out? :) Enjoy! =)
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Today we are simply going to prove an expression for sin(a)-sin(b), which turns out to be a great addition formula in many situations. Enjoy! =)
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Main video: https://youtu.be/2GqqEXMPMlE
Gamma Fct: https://youtu.be/0170T5uyfuM
Gamma Weier Form:
That one's going to be fun! Today we are going to prove, that we can express the Gamma Function in integral form as an INFINITE PRODUCT! At first we manipulate a simple factorial into a limit, and then prove, that both expressions are indeed equal! Enjoy! =)
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Mathvengers: https://www.youtube.com/watch?v=gO8AwBmQK5Q
Today we are going to introduce the so-called Product Integral and are going to apply its naturally arising definition to the integral x^(dx)-1! Introducing the limit definition of the natural logarithm ln(x) and talking about riemann sums is going to help us solve this bad boi! Enjoy =)
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This submission has been brought to you by NoochM :v
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Today we take a look at a funky exercise I call the diamond fraction. We are going to generalize it using double and regular factorials, it's gotta be a ton of fun :) Enjoy!
2nd Channel: https://www.youtube.com/channel/UCnyZe3jFb27omDvOlR5BhZA
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Wanna send me some stuff? lel:
Postfach 11 15
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Germany
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My Website: https://papaflammy.engineer/
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Want to know more about me? Watch my QnA! =D https://youtu.be/IjCWSDBI9Zc
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Subscribe to @NPCooking69 for some tight ingredient fuccery! :D https://youtu.be/6KzbIfo91nY
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Maths Gone Wrong Done Right Playlist: https://www.youtube.com/watch?v=iqH8pWr5MTg&list=PLN2B6ZNu6xmekOYxY25OQcaG_nkmw1hKv
Today we will answer the age old question: When is the value of a trigonometric function in radians cos(x) equal to the value of a trigonometric function in degrees cos(x°)? =D Enjoy :3
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