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[DOC File]Three types of Probability - DePaul University
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What is the probability of getting at least one head on the 4 rolls. pr(at least one H) = 1 – pr(no H) = 1 – pr (TTTT) = 1 - 1- 8. If event B is a subset of event A, then the probability of B is less than or equal to the probability of A. pr(B) ≤ pr(A)
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[DOC File]Binomial Probability Worksheet II
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at least one of your eggs is cracked. exactly two of your eggs are cracked. 13. A pair of dice is rolled 20 times. What is the probability that a sum of 5 . is rolled . exactly 6 times. at least 4 times. at most 5 times. 14. The probability the Tim will sink a foul shot is 70%. If Tim attempts 30 . foul shots, what is the probability that. he ...
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[DOC File]Probability (Math 336) - Exam #2
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c. Find the probability that a randomly selected student will finish in less than half an hour. (5) d. Given that a particular student needs at least 15 minutes to complete the exam, find the probability that he will require at least 30 minutes to finish. (5) Explosive devices used in mining operations produce nearly circular craters when ...
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[DOC File]Binomial Probability Worksheet II
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the probability that: none of the components in the order are defective. there is at least one defective product in the order. There are at least two defective products in the order. 11. Approximately 3% of the eggs in a store are cracked. If you buy two . dozen eggs, what is the probability …
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[DOC File]TWELVE PRACTICE PROBLEMS--PROBABILITY
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So the probability of at least one person standing up is 0.6321. 6. Probability Problem--Card-Matching. This is the same problem as No. 5. P(each pair not matching) = 51/52 = 0.9808. By the extended multiplicative rule, the probability of no pairs matching is 0.9808 to the 52 power, or 0.3643. So the probability of at least one match is 0.6357. 7.
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[DOC File]Probability
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The probability that the first person hits the target is 1/4, while the second person hits the target is 1/5. Find the probability that the target is hit. 11. Four students join the entrance exam of a university, the probabilities of the students being accepted are respectively. Find the probability that at least one of them being accepted. 12.
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At least probability