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8. A game-design team created a game that involved spinning a large wheel that has different color sections. The results of the game show that the chance of winning greater than $500 is 40%. The probability of landing on red under the condition that they won greater than $500 is 0.25. What is the probability that someone randomly lands on red and wins $500? $P(win \text{ } over \text{ } 500) = .4$ $P(Red \mid win \text{ } over \text{ } 500) = .25$ $= \frac{P(red \text{ } and \text{ } wins \text{ } over \text{ } 500)}{.4}$ $.25 = \frac{x}{.4}$ $x = .10$ The probability someone wins less than $500 or lands on red is 70% 30% of the wheel consists of

          8. A game-design team created a game that involved spinning a large wheel that has different color
sections. The results of the game show that the chance of winning greater than $500 is 40%. The
probability of landing on red under the condition that they won greater than $500 is 0.25. What is the
probability that someone randomly lands on red and wins $500?
$P(win \text{ } over \text{ } 500) = .4$
$P(Red \mid win \text{ } over \text{ } 500) = .25$
$= \frac{P(red \text{ } and \text{ } wins \text{ } over \text{ } 500)}{.4}$
$.25 = \frac{x}{.4}$
$x = .10$
The probability someone wins less than $500 or lands on red is 70% 30% of the wheel consists of

8. A game-design team created a game that involved spinning a large wheel that has different color
sections. The results of the game show that the chance of winning greater than 500 is 40%. The
probability of landing on red under the condition that they won greater than500 is 0.25. What is the
probability that someone randomly lands on red and wins 500?P(win over 500) = .4P(Red |win over 500) = .25= (P(red and wins over 500))/(.4).25 = (x)/(.4)x = .10The probability someone wins less than500 or lands on red is 70% 30% of the wheel consists of

Added by Todd W.

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