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The next example of a discrete probability distribution is called the binomial distribution One of the most commonly occurring random variables is the one that takes one of two values each time the experiment is performed Examples of this include tossing a coin, the result of which is a head or a tail; a newborn child is a female or male; a vaccination against the u is successful or nonsuccessful Examples of this situation are very common We call these experiments binomial since, at each trial, the result s one of two outcomes, which, for convenience, are called success (S) or failure (F ) We will make two further assumptions: that the trials are independent and that the probabilities of success or failure remain constant from trial to trial In fact, we let P(S) = p and P(F ) = q = 1 p for each trial It is common to let the random variable X denote the number of successes in n independent trials of the experiment Let us consider a particular example Suppose we inspect an item as it is coming off a production line The item is good (G) or defective (D) If we inspect ve items, the sample space then consists of all the possible sequences of ve items, each G or D The sample space then contains 25 = 32 sample points We also suppose as above that P(G) = p and P(D) = q = 1 p, and if we let X denote the number of good items, then we see that the possible values of X are 0, 1, 2, 3, 4, or 5 Now we must calculate the probabilities of each of these events If X = 0, then, unfortunately, none of the items are good so, using the independence of the events and the associated sample point, P(X = 0) = P(DDDDD) = P(D) P(D) P(D) P(D) P(D) = q5 How can X = 1 Then we must have exactly one good item and four defective items But that event can occur in ve different ways since the good item can occur at any one of the ve trials So P(X = 1) = P(GDDDD or DGDDD or DDGDD or DDDGD or DDDDG = P(GDDDD) + P(DGDDD) + P(DDGDD) + P(DDDGD) + P(DDDDG) = pq4 + pq4 + pq4 + pq4 + pq4 = 5pq4 Now P(X = 2) is somewhat more complicated since two good items and three defective items can occur in a number of ways Any particular order will have probability q3 p2 since the trials of the experiment are independent We also note that the number of orders in which there are exactly two good items 5 must be 2 or the number of ways in which we can select two positions for the.

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