If there are, let's say that the number of sides equals S, and the number of picks you're allowed is P, the general formula for the number of ways you can pick P things out of S is s! / s - p! x p!. What is the general formula, you might ask? Of the 336 ways you can order the three items out of eight with regard to order, you divide by six because there are six ways to order each combination, and that leaves you with 56. In this case, the question was, how many ways can you order three things? Well, that's 3! which is 1 x 2 x 3, which equals 6. If there are N items there, the number of ways you can order them is 1 x 2 x 3 times all the way up to N. How did I know it was six without just writing them down? You could order beans, rice, corn or corn, rice, beans or corns, beans, rice, so six possible ways. You could order them in that order, you could order rice, corn, beans, you could order beans, corn, rice. 'I want rice, beans, and corn,' you're going to get the same thing whether you say, 'rice, beans, and corn,' or 'corn, beans, and rice.' How many different ways can you order three different sides? Well, let's say that you do like rice, beans, and corn. If the order mattered that you ordered them in, then the answer would be 8 x 7 x 6 because there are eight ways you could pick the first one, seven ways you could pick the second one, and six ways you could pick the third one, but the cashier doesn't care. How many days could you go without repeating the same three sides? how many ways can you order three different sides out of eight? In other words, let's say that you go there every day, and every day you order three different sides. Let's pretend that you must pick three different things. If you order the 12-piece meal, you can pick any three of these eight sides.

They also have some deluxe sides, but I won't muddy the waters with that. They have eight so-called classic sides which I listed on the left.

Before I answer the question on the number of combinations of each poker hand, let me ask you a simpler question, and if you know how to get the answer, you can skip ahead. In other words, what is the probability of forming any given poker hand given five random cards out of 52. Hi, this is Mike, and the purpose of this video will be to show you how to calculate the probabilities in five-card stud poker.

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