A basketball player makes 70% of her free throws. When fouled, she gets to take two free throws. Let X represent the number of free throws made in two tries. The probability distribution for the number of free throws she makes in two attempts is summarized in the following table: Number of free throws made Probability 0 0.09 1 0.42 2 0.49 The probability statement representing that she makes at least one free throw is expressed as

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Chapter1: Combinatorial Analysis
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A basketball player makes 70% of her free throws. When
fouled, she gets to take two free throws. Let X represent the
number of free throws made in two tries. The probability
distribution for the number of free throws she makes in two
attempts is summarized in the following table:
Number of free throws
made
Probability
P(X < 1)
O P(X > 1)
P(X ≤1)
0
O P(X ≥ 1)
0.09
1
The probability statement representing that she makes at
least one free throw is expressed as
0.42
2
0.49
Transcribed Image Text:A basketball player makes 70% of her free throws. When fouled, she gets to take two free throws. Let X represent the number of free throws made in two tries. The probability distribution for the number of free throws she makes in two attempts is summarized in the following table: Number of free throws made Probability P(X < 1) O P(X > 1) P(X ≤1) 0 O P(X ≥ 1) 0.09 1 The probability statement representing that she makes at least one free throw is expressed as 0.42 2 0.49
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