Given the probability that "she's up all night 'til the sun" OR "she's up all night for good fun" is 0.35, the probability that "she's up all night for good fun" is 0.31, and the probability that "she's up all night 'til the sun" AND "she's up all night for good fun" is 0.39, what's the probability that "she's up all night 'til the sun"? Round to 2 decimal places as needed.

Given the probability that "she's up all night 'til the sun" OR "she's up all night for good fun" is 0.35, the probability that "she's up all night for good fun" is 0.31, and the probability that "she's up all night 'til the sun" AND "she's up all night for good fun" is 0.39, what's the probability that "she's up all night 'til the sun"? Round to 2 decimal places as needed.

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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Given the probability that "she's up all night 'til the sun" OR "she's up all night for good fun" is 0.27, the probability that "she's up all night for good fun" is 0.39, and the probability that "she's up all night 'til the sun" AND "she's up all night for good fun" is 0.35, what's the probability that "she's up all night 'til the sun"? Round to 2 decimal places as needed. Your Answer: Answer
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Given the probability that "she's up all night 'til the sun" OR "she's up all night for good fun" is 0.37, the probability that "she's up all night for good fun" is 0.37, and the probability that "she's up all night 'til the sun" AND "she's up all night for good fun" is 0.34, what's the probability that "she's up all night 'til the sun"?
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sorry, here is more to the question I posted. Find the probability that none of the households are tuned to CSI: Shoboygan.P(none) = Find the probability that at least one household is tuned to CSI: Shoboygan.P(at least one) = Find the probability that at most one household is tuned to CSI: Shoboygan.P(at most one) =
Given the probability that "she's up all night 'til the sun" OR "she's up all night for good fun" is 0.31, the probability that "she's up all night for good fun" is 0.20, and the probability that "she's up all night 'til the sun" AND "she's up all night for good fun" is 0.35, what's the probability that "she's up all night 'til the sun"?
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