70 results for "event".
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Question in STAT6012 Maths and Stats for Marketing
Independent events in probability. Choose whether given three given pairs of events are independent or not.
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Simple probability question. Counting number of occurrences of an event in a sample space with given size and finding the probability of the event.
rebelmaths
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Question in Basis Statistics - Probability
Given the probabilities that each of four out of five friends will win a round of mini-golf, work out the probability that the fifth friend won't win, then use that to find the probability that they will win.
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Question in Sequences and Series
This question tests to see if students can recognise an alternating series and based on the alternating series test and the divergence test determine if it is convergent or divergent.
At the moment there is no example included with $b_n\rightarrow 0$ which isn't eventually monotonically convergent.
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Question in LeicesterPhysPractice
Application of the Poisson distribution given expected number of events per interval.
Finding probabilities using the Poisson distribution.
rebelmaths
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Question in Peter's workspace
Example showing how to calculate the probability of A or B using the law $p(A \;\textrm{or}\; B)=p(A)+p(B)-p(A\;\textrm{and}\;B)$.
Easily adapted to other applications.
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Question in Julie's workspace
Independent events in probability. Choose whether given three given pairs of events are independent or not.
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Question in David's workspace
rebelmaths
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Question in Headstart
8/9/15
Practice of cancelling a fraction, where the denominator will reduce to either 5,10, 20, 25, or 50 and then multiplying numerator and denominator by either 20, 10, 5, 4 or 2 respectively, to represent the fraction as a percentage. A helpful strategy in the QTS test...
Tweaked the variables to avoid duplicate fractions in the 2 parts & make the second slightly more tricky, on average. Used the Testing facility to prevent 100 or 200 appearing in the denominators.
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Question in Peter's workspace
Example showing how to calculate the probability of A or B using the law $p(A \;\textrm{or}\; B)=p(A)+p(B)-p(A\;\textrm{and}\;B)$.
Easily adapted to other applications.