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Keno Lottery (1/6): Prove that the number of matches follows a Hypergeometric Distribution
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Classroom Contents
Combinatorial Results
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- 1 Combinatorial Results: N choose k
- 2 Combinatorial Results: n balls into k cells
- 3 Combinatorial Results: Probability of exactly m events
- 4 Vandermonde's Identity
- 5 How to Derive Poker Hand Probabilities
- 6 Calculating Farkle Probabilities - Dice Rolling Game
- 7 Using R to Calculate Exact Farkle Probabilities - Dice Rolling Game
- 8 Birthday Problem / Paradox
- 9 Probabilities with Coins
- 10 Probabilities with Dice
- 11 Probabilities with Cards
- 12 Probabilities with Boxes (part 1/2)
- 13 Probabilities with Boxes (part 2/2)
- 14 Probabilities Miscellaneous
- 15 Derivation for Numberphile - Lewis Carroll's Pillow Problem
- 16 Example using Vandermonde's Identity: Sum of 2 Binomial Random Variables w/ Equal p.
- 17 Where is the 4th Ace in a Shuffled Deck? (part 1/2)
- 18 Where is the 4th Ace in a Shuffled Deck? (part 2/2)
- 19 SOA Exam P Sample Problem 265 (part 1/2): Sample without Replacement
- 20 SOA Exam P Sample Problem 265 (part 2/2): Discrete Order Statistics
- 21 Keno Lottery (1/6): Prove that the number of matches follows a Hypergeometric Distribution
- 22 Keno Lottery (2/6): Should the Multiplier be used?
- 23 Keno Lottery (3/6): Is the extra cost of Bulls-eye worth it?
- 24 Keno Lottery (4/6): Average Award for Double Bulls-eye
- 25 Keno Lottery (5/6): R Software Calculations and Simulations
- 26 Keno Lottery (6/6): I need your help confirming or refuting the derivations!
- 27 Probability of ever reaching a diagonal point in a random walk. Catalan Numbers. Pascal's Triangle.
- 28 Errors on the Kansas Keno Lottery Brochure
