Chapter 11: Problem 7
An ice cream store sells two drinks (sodas or milk shakes), in four sizes (small, medium, large, or jumbo), and five flavors (vanilla, strawberry, chocolate, coffee, or pistachio). In how many ways can a customer order a drink?
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Chapter 11: Problem 7
An ice cream store sells two drinks (sodas or milk shakes), in four sizes (small, medium, large, or jumbo), and five flavors (vanilla, strawberry, chocolate, coffee, or pistachio). In how many ways can a customer order a drink?
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If a single die is rolled twice, find the probability of rolling an odd number and a number greater than 4 in either order.
Make Sense? Determine whether each statement makes sense or does not make sense, and explain your reasoning. I must have made an error calculating probabilities because \(P(A \mid B)\) is not the same as \(P(B \mid A)\).
If a single die is rolled five times, what is the probability it lands on 2 on the first, third, and fourth rolls, but not on either of the other rolls?
Evaluate each factorial expression. \(\frac{12 !}{10 !}\)
Involve computing expected values in games of chance. A game is played using one die. If the die is rolled and shows 1 , the player wins \(\$ 1\); if 2 , the player wins \(\$ 2\); if 3 , the player wins \(\$ 3\). If the die shows 4,5 , or 6 , the player wins nothing. If there is a charge of \(\$ 1.25\) to play the game, what is the game's expected value? What does this value mean?
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