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0:07:06

Find P(B and A^c) given P(A), P(B). For three cases.

0:03:13

Basic set theory proof by contradiction (A contained in B)

0:03:13

Actuarial Exam FM - Macaulay Duration

0:02:48

Actuarial Exam FM - Geometric Present Value Example

0:09:59

Three fair coins are tossed, Find P(all heads), P(2 heads), P(at least 1 tail)

0:02:54

Find P(A∪B) and P(B∣A) given P(A), P(B), P(A∩B)

0:02:56

Coin and Dice toss. Find the probability the sum is less than 5.

0:01:51

How many permutations from letters in a word, example.

0:05:29

Exit Times and Exit Distributions - Pass, Throw, Interception, Fumble a football.

0:04:54

King's Random Walk

0:08:43

Find the expected time between light bulb replacements of the Markov Chain.

0:08:40

Does the transition matrix satisfy the detailed balance condition?

0:07:07

Find the stationary distribution of the markov chains (one is doubly stochastic)

0:08:25

Long run frequencies for Chinese food, quesadilla, salad markov chain.

0:07:53

Compute three step transition probability and long run behavior of transit system markov chain.

0:03:45

Prove that there are no integers m, n such that (m/n)^2 = 2

0:06:01

Transient, recurrent states, and irreducible, closed sets in the Markov chains. PART 2

0:06:36

Transient, recurrent states, and irreducible, closed sets in the Markov chains. PART 1

0:09:00

Compute transition (and two-step) probability. Rain or Shine.

0:04:39

Find the transition matrix for the chain. Airport-Hotel Taxi Cab.

0:04:31

A fair coin is tossed repeatedly... Is Xn a Markov Chain?