4. How many cards must you pick from a standard 52-card deck to be sure of getting at least 1 red card? Why? 5. Suppose six pairs of similar-looking boots are thrown together in a pile. How many individual boots must you pick to be sure of getting a matched pair? Why? 6. How many integers from 1 through 100 must you pick in order to be sure of getting one that is divisible by 5?
4. How many cards must you pick from a standard 52-card deck to be sure of getting at least 1 red card? Why? 5. Suppose six pairs of similar-looking boots are thrown together in a pile. How many individual boots must you pick to be sure of getting a matched pair? Why? 6. How many integers from 1 through 100 must you pick in order to be sure of getting one that is divisible by 5?
Chapter9: Sequences, Probability And Counting Theory
Section9.5: Counting Principles
Problem 54SE: How many unique ways can a string of Christmas lights be arranged from 9 red, 10 green, 6 white, and...
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