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1.
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Emily wanted to determine the probability of rolling a sum of 6 with two
dice. She constructed this table of the sample space to help her. | Die
1 | | | | | | |
Die 2
|  | | | | | 1 + 1 = 6 | |  | | | | 4 + 2 =
6 | | |  | | | 3 + 3 = 6 | | | |  | | 2 + 4 = 6 | | | | |  | 1 + 5 =
6 | | | | | |  | | | | | | | | | | | | | | |
How many possible sums
are there when rolling two dice?
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2.
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Use the sample space from question 1 to determine the probability of rolling a
sum of 6 with two dice.
a. |  | b. | 5 | c. | 31 | d. |  |
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3.
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Use the sample space from question 1 to determine the probability of rolling a
sum of 4 with two dice.
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4.
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Use the sample space from question 1 to determine the probability of rolling an
odd sum with two dice.
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5.
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Use the sample space from question 1 to determine the probability of not rolling
a sum of 7.
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6.
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Rick spins a prize wheel. His prize money will be the sum of two spins. Use the
prize wheel below to answer the following questions.  How many possible
outcomes are there?
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7.
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What is the probability that Rick will win $500?
a. | 1 | b. |  | c. |  | d. | 0 |
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8.
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What is the probability that Rick will win $600 or more?
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9.
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What is the probability that Rick will win $1000 or more?
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10.
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What is the probability that Rick will win $200 or less?
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