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mathematicsonline
United States
Registrace 17. 06. 2010
Hello my name is Michael. I’ve always had this curiosity of wanting to understand how things innately came about. When I heard that mathematics had a lot to do with where we are today as a civilization, I was drawn to it and perplexed. “How is it possible that math can get us to the point we are now?”
I began to read about the history of mathematics from the time of Pythagoras to Newton. I began to do more mathematics. The more I did math the more curious I got. I wanted to know where the formulas came from; I wanted to get an intuitive understanding of how it all worked. Ultimately I wanted to know, “What is mathematics?” And that’s why I got my degree in math.
I’m still going through my journey of discovering more, but I also like sharing what I’ve learned. I’ve made these animated videos while I was in college to inspire others to understand math. I am currently in my third year of teaching Algebra 2.
FAQ:
"What software do you use?"
I use adobe flash, maya and imovie
I began to read about the history of mathematics from the time of Pythagoras to Newton. I began to do more mathematics. The more I did math the more curious I got. I wanted to know where the formulas came from; I wanted to get an intuitive understanding of how it all worked. Ultimately I wanted to know, “What is mathematics?” And that’s why I got my degree in math.
I’m still going through my journey of discovering more, but I also like sharing what I’ve learned. I’ve made these animated videos while I was in college to inspire others to understand math. I am currently in my third year of teaching Algebra 2.
FAQ:
"What software do you use?"
I use adobe flash, maya and imovie
Reacting to Adam Savage 5 intersecting tetrahedra video #tested #tetrahedron #adamsavage
mathematicsonline.etsy.com
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I reacted to Adam Savage's tested video where he works with Matt Parker to create the five intersecting tetrahedra.
Enjoyed the video? Show your love for math by checking out my exclusive math merch! Click the link above to grab your favorite items and support our channel. Your contribution helps us keep creating content you enjoy. Thank you for being a part of our community!
I reacted to Adam Savage's tested video where he works with Matt Parker to create the five intersecting tetrahedra.
zhlédnutí: 391
Video
Proof by induction: Sum of interior angles of a polygon
zhlédnutí 1,6KPřed 7 měsíci
Proof by induction: Sum of interior angles of a polygon
Introduction to Proof by Mathematical Induction #mathematics
zhlédnutí 1,7KPřed 7 měsíci
Introduction to Proof by Mathematical Induction #mathematics
Why are there only 5 platonic solids?
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Why are there only 5 platonic solids?
Reacting to Veritasium: The SAT Question Everyone Got Wrong
zhlédnutí 6KPřed 7 měsíci
Reacting to Veritasium: The SAT Question Everyone Got Wrong
The Story of Pi(π): from Pythagoras to Newton #some2
zhlédnutí 16KPřed rokem
The Story of Pi(π): from Pythagoras to Newton #some2
History of Math: Cartesian Coordinate System
zhlédnutí 12KPřed 2 lety
History of Math: Cartesian Coordinate System
History of Math: Hindu-Arabic Numerical System
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History of Math: Hindu-Arabic Numerical System
Prime Numbers Revealed: Easy Steps for Beginners
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Prime Numbers Revealed: Easy Steps for Beginners
How to factor numbers, lesson 4 #shorts
zhlédnutí 2,3KPřed 2 lety
How to factor numbers, lesson 4 #shorts
Unique way to divide a tetrahedron in half
zhlédnutí 4,2KPřed 2 lety
Unique way to divide a tetrahedron in half
Complete Explanation for Volume of a Tetrahedron
zhlédnutí 25KPřed 2 lety
Complete Explanation for Volume of a Tetrahedron
Can you prove this 2000 year old textbook problem?
zhlédnutí 3,1KPřed 2 lety
Can you prove this 2000 year old textbook problem?
Euclid's construction of a Dodecahedron
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Euclid's construction of a Dodecahedron
Euclid's construct of a Regular Hexahedron (Cube)
zhlédnutí 3,2KPřed 4 lety
Euclid's construct of a Regular Hexahedron (Cube)
Equation of a Parabola, deriving the equation
zhlédnutí 90KPřed 8 lety
Equation of a Parabola, deriving the equation
The joddest Physicist and mathematician of all time☠️
It expands outwards
This proof only covers square pyramids, not tetrahedrons(triangular-base pyramids) or other pyramids. Would a similar approach work for them as well? Also, for this proof to work(the main argument here is that the six pyramids are equal), it must be that l=w=h, so would it work for pyramids inside a cuboid?
Cool
But then is the area of a sphere with r=1 approx 4.188 or approx 7.446?
Awesome as always
Great animations! Great work and explanation. If I may ask, what environment are you using? Adobe? Blender? Your own?
If a triangle becomes a tetrahedron, a square becomes a cube, a pentagon becomes a dodecahedron, then what do hexagons and octagons become?
this is uppercase pi (Π) its the same thing as sigma (Σ) but u multiply
Cursed sphere
Yeah... all well and good except for the algebra part at 2:06 to 2:26. It's not intuitively obvious how it works, I fact I've been stuck on it for hours and getting quite frustrated. There's no conceptual explanation of how the algebra part works and why you can cancel the 2s or whatever.
To find N primes, you have to store N/2 primes, no?
Truncated means the corners are sliced off
Truncated Icosahedron, AKA a football
Thats a soccerball, or a football if you arent american
Good now use integration to find it
The title of this video didn't lie ❤
Thank you so much sir❤❤❤❤❤❤❤❤❤❤❤❤❤❤❤❤
Yeah but I want to know how Archimedes calculated Pi using only a stick with which to draw in the dirt.
All hail the Great Rhombicuboctahedron.
it is not related to chess
every time i watch, i end up smiling and learning something new!
Integrarion of circumference from 0 to r gives area of circle,.... 😊😊😊😊
THAT MF WAS AN ALIEN WTF
0:58 why some parts of the circle appears lighter than the other. Even tho the lines are same?
idk
Do you know there’s a cum in a circumference
In my career of pipe welding/fitting...I put to memory...Pi X Diameter = Circumference. Use this for making laterals. Like a 12" on a 12"branch. I like the "long" method. Making a template out of .025" paper board. (like the paperboard cereal boxes are made from). I make the branch...Using Pi X Diameter to get the "stretch out" of the pipe (for the branch). There are several steps after this. Don't feel like writing them all out. Tape up the stretched out part so it is round, then mark the hole where the branch will go. Cut out the hole for the branch, grind it, then tack up the branch in place. Last, weld it out so there are no leaks.
π is equal to ∞. If you mean otherwise show me the last digit of π.
Its a beautiful proof. But I have one question. The realtionship you derived in the form of r1 + r2 + r3 is only applicable to an octagon. And so is the area formula you wrote down for the frustums and cones. So when you increase the sides of the polygon, shouldn't the area formula and the r1+r2+r3 relationship become wrong? Why is that allowed?
Nice
All d comments are highly complimentary to your method of explanation , because u illustrated the Pythagoras concept very well .Tq. Iike ur ecplanation also. Very good.
That the smaller angles show the proportionality of the coresponding smaller areas on the sides is a good rationale. I hope I have made myself clear to state the author's concept.
Thanks
Thank you
isn't it just the sum of the edges of an infinite number of cylinders? Just the circumference times dx
Wow
A teacher told me the formula over 65 years ago and I’ve never needed anyone to prove it.
😂
Yeah, you want more pie... Then go the gym, build bigger muscles. Buy a better style of clothing, and trim your hair artistically
Simple & *Short* You saved my *Time*
Understanding how this thing works is way better than memorizing all the formulas in the Geometry
wow this explains those concepts so well but doesn't get enough attention while most brain-rot or TikTok videos got millions of views this channel is definitely underrated and also most of the educational channels as a CZcams creator, I started because I also wanted everyone to study so the world could be a better place but many kids my age keep watching Skibidy toilet things and I am trying to draw their attention by making cat memes and baiting them to study but it seems that it didn't work so well also, I'm broke and need to pay students depth :)) anyways I'm subscribing :D and sorry if my English sucks it's my 5th language
This is the clearest explanation u can get online. Thanks
Why does it turn out to be pi every time you divide circumference by diameter?
Very nice
It was explained to me in grade school but.....I forgot.
So i imagine the person who came up with this sat struggling trying to figure out how to get a clean equation with a and b and x and y easily identifiable
It's still no a perfect rectangle 😂
π
Excellent explanation