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Assume that X={E,G,B,C} and Y={7,3,6,5}. A code consists of 2 different symbols selected from X followed by 3 not necessarily different symbols from Y. How many different codes are possible?
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The number of permutations of the four different letters taken two at a time, without repetitions is 4P2. The number of permutations of the four different numbers taken three at a time, with repetitions is 4^3. The total number of different codes that are possible is given by: \[\large \frac{4\times3\times2\times1}{2}\times4^{3}=you\ can\ calculate\]
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