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Taught by Professor Arthur T. Benjamin | 31 min | Categories: Mathematics
Starting with the analysis of the proposition 0.999999999 ... = 1, this lecture explores what it means to add up an infinite series of numbers. Some infinite series converge on a definite value, while others grow arbitrarily large.
24 Lectures
1
The Joy of Math: The Big Picture
0
of 30 min
2
The Joy of Numbers
0
of 29 min
3
The Joy of Primes
0
of 30 min
4
The Joy of Counting
0
of 28 min
5
The Joy of Fibonacci Numbers
0
of 30 min
6
The Joy of Algebra
0
of 31 min
7
The Joy of Higher Algebra
0
of 31 min
8
The Joy of Algebra Made Visual
0
of 32 min
9
The Joy of 9
0
of 32 min
10
The Joy of Proofs
0
of 31 min
11
The Joy of Geometry
0
of 31 min
12
The Joy of Pi
0
of 31 min
13
The Joy of Trigonometry
0
of 32 min
14
The Joy of the Imaginary Number i
0
of 31 min
15
The Joy of the Number e
0
of 30 min
16
The Joy of Infinity
0
of 30 min
17
The Joy of Infinite Series
0
of 31 min
18
The Joy of Differential Calculus
0
of 32 min
19
The Joy of Approximating with Calculus
0
of 31 min
20
The Joy of Integral Calculus
0
of 32 min
21
The Joy of Pascal’s Triangle
0
of 31 min
22
The Joy of Probability
0
of 30 min
23
The Joy of Mathematical Games
0
of 31 min
24
The Joy of Mathematical Magic
0
of 31 min
