Assume you are rolling two dice ; the first one is red and the second one is green . Use a systematic listing to determine the number of ways you can roll a total of 5 on the two dice
If we roll two dice, how many different pairs of numbers can appear on the upturned faces? SOLUTION: To emphasize that the dice are different, we assume one is red and the other green. Clearly, a red 2 and a green 3 is not the same as a red 3 and a green 2. We will use ordered pairs of the form (red number, green number) to represent the pairs showing on the dice. For example, (4, 5) represents a red 4 and a green 5. Figure 13.3 on page 626 illustrates this situation. The leftmost set of six branches in Figure 13.3 shows pairs corresponding to 1 on the red die and either a 1, 2, 3, 4, 5, or 6 on the green. These branches correspond to the pairs (1, 1), (1, 2), (1, 3), (1, 4), (1, 5), and (1, 6). Similarly, the second set of six branches
that should help. just dont look at the textbook part
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