A restaurant offers a dinner special that lets you choose from 10 entrees, 8 side dishes, and 13 desserts. You can choose 1 entree, 1 side dish, and 2 desserts. How many different meals are possible? Please solve given that the formula for distinguishable permutations is n!/n1! x n2! x n3!......nk!
A restaurant offers a dinner special that lets you choose from 10 entrees, 8 side dishes, and 13 desserts. You can choose 1 entree, 1 side dish, and 2 desserts. How many different meals are possible? Please solve given that the formula for distinguishable permutations is n!/n1! x n2! x n3!......nk!
Chapter8: Sequences, Series,and Probability
Section: Chapter Questions
Problem 40CT: There are 10 applicants for three sales positions at a department store. All of the applicants are...
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A restaurant offers a dinner special that lets you choose from 10 entrees, 8 side dishes, and 13 desserts. You can choose 1 entree, 1 side dish, and 2 desserts. How many different meals are possible?
Please solve given that the formula for distinguishable permutations is
n!/n1! x n2! x n3!......nk!
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