A carnival game charges $10 to play. If the person wins, the carnival provides a prize worth $100. If the person loses, they receive nothing. The carnival estimates that a person only has a 0.08 probability of winning. Which of the following tables represents the probability distribution for the amount the carnival earns?

MATLAB: An Introduction with Applications
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Earnings (X)
Probability
P(X)
$10
0.92
-$90
0.08
Earnings (X)
Probability
P(X)
$10
0.08
-$100
0.92
Earnings (X)
Probability
P(X)
$90
0.08
|-$10
0.92
Earnings (X)
Probability
P(X)
$10
0.92
|-$100
0.08
Transcribed Image Text:Earnings (X) Probability P(X) $10 0.92 -$90 0.08 Earnings (X) Probability P(X) $10 0.08 -$100 0.92 Earnings (X) Probability P(X) $90 0.08 |-$10 0.92 Earnings (X) Probability P(X) $10 0.92 |-$100 0.08
A carnival game charges $10 to play. If the person wins, the
carnival provides a prize worth $100. If the person loses, they
receive nothing. The carnival estimates that a person only has a
0.08 probability of winning. Which of the following tables
represents the probability distribution for the amount the carnival
earns?
Transcribed Image Text:A carnival game charges $10 to play. If the person wins, the carnival provides a prize worth $100. If the person loses, they receive nothing. The carnival estimates that a person only has a 0.08 probability of winning. Which of the following tables represents the probability distribution for the amount the carnival earns?
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