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0:07:37
Proof: x^2 is NOT uniformly continuous
0:03:11
Law of Large Numbers vs. Gambler's Fallacy
0:24:19
Calculating poker hand probabilities
0:00:38
12&21, 13&31: Special squares
0:04:29
#MEGAFAVNUMBERS MegaFavNumbers -- 1,048,576 = 2^20
0:13:21
Solving the Coin Hexagon Puzzle
0:06:41
The distributive property of sets: A trick for remembering them
0:14:47
The Oddly Hypnotic Octahedron
0:05:04
Platonic to Archimedean Solids
0:27:07
Measurable function proof with generator
0:24:56
Measurable functions
0:18:13
'Seeing' sin, cos and tan values
0:03:16
Multiplying with an even number
0:17:52
Multiplying and adding lists of numbers
0:07:21
The coin rotation paradox
0:18:14
3 Trig derivatives: Proving the inverses'
0:07:15
arcsin(x)+arccos(x)=pi/2: A visualization and proof
0:10:30
2 Trig derivatives: Proving them
0:02:37
sin(x)^2 + cos(x)^2=1: A visualization
0:06:25
Why sin(-x)=-sin(x) and cos(-x)=cos(x), Part 3.
0:08:18
All you need is sine
0:00:21
The camel's way of remembering the graphs of sine and cosine
0:05:49
A mathematical proof that every piano is out of tune
0:14:16
1 Trig derivatives: Using patterns to remember them
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