@elonmusk Why would you assume that he is "strong" in sciences?!
Just because he has loads of money?! C'mon, Elon, not every rich guy has your π§ ...
Some just used others' brains and connections to "secure" those π²...
@xelonmuskusa Of course, what kind of question is this?! π
There's a huge lack of love in places where you find huge amounts of money!
I'd say money kills love... And this would take the humans to self-extinction.
π₯ GEOGEBRA RESOURCE! π«
Try this FREE GeoGebra Exploration resource to rotate figures and learn how to describe the transformation.
Check it out!
https://t.co/GbitjXfydN
#MTBoS#iteachmath#geometry
@WallStreetSilv She seems to know a lot about "communism" π for her age...
So much that she felt the urge to jump in her car and record this video ππ€£
Is she a time traveller?
Who's creation is this?
Discovered independently by the German mathematicians August Ferdinand MΓΆbius and Johann Benedict Listing in 1858, a MΓΆbius strip is a surface with only one side and one boundary component. It has the mathematical property of being non-orientable.
If you've been disconnected from mathematics for a while, I recommend these 5 books to help ease you back in. Whether you're looking to brush up on basics or discover the fun side of formulas, these reads make math approachable and exciting. Ready to fall in love with numbers again?
1. "The Joy of x: A Guided Tour of Math, from One to Infinity" by Steven Strogatz - This book offers a fresh and inviting overview of mathematics, bringing to life the joy and practicality of numbers. Strogatz uses everyday examples and engaging stories to make complex concepts understandable and exciting.
The Dirac delta function, denoted as Ξ΄(x), is a mathematical concept that is widely used in physics and engineering, particularly in the fields of signal processing, quantum mechanics, and electrodynamics. It is not a function in the traditional sense but rather a distribution or a generalized function.
The Dirac delta function is defined to be zero everywhere except at x=0, where it is infinitely high in such a way that its total integral over the entire real line is equal to one. This unique property makes it an ideal representation of an idealized point mass or point charge in physical models, and it is often used to model impulses or singular events in time or space.