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Calculations involving elementary probability, and several questions designed to draw out misconceptions to do with probability.
Metadata
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England schools
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England university
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Scotland schools
Taxonomy: mathcentre
Taxonomy: Kind of activity
Taxonomy: Context
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History
cormac breen was given access to the CMPU2012-Probability 4 months, 1 week ago
Paul Molloy was given access to the CMPU2012-Probability 6 years, 6 months ago
Blathnaid Sheridan 7 years ago
Created this as a copy of Probability.Name | Status | Author | Last Modified | |
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Probability | Ready to use | Christian Lawson-Perfect | 20/11/2019 14:41 | |
Introduction to Probability | Ready to use | Robert Aykroyd | 25/10/2017 11:59 | |
CMPU2012-Probability | draft | Blathnaid Sheridan | 04/11/2022 08:53 | |
Probability | draft | Simon Thomas | 04/04/2019 11:57 | |
Maria's copy of Introduction to Probability | draft | Maria Aneiros | 23/05/2019 02:22 |
There are 8 other versions that do you not have access to.
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1.Ready to useExample showing how to calculate the probability of A or B using the law p(AorB)=p(A)+p(B)−p(AandB). Easily adapted to other applications.
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2.draftrebelmaths
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3.Ready to useRolling a pair of dice. Find probability that at least one die shows a given number.
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4.draftIt is estimated that 30% of all CIT students cycle to college. If a random sample of eight CIT students is chosen, calculate the probability that... rebelmaths
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5.draftLast year, x% of the students in the BS1 class attended lectures regularly. y% of students who attended lectures regularly passed the examination at the end of the module, but only z% of the students who did not attend lectures regularly passed the examination. A student has been selected at random from last year’s statistics class. Calculate the probability that this student passed the examination. Sam MacLeinn was one of the students who passed the examination. Calculate the probability that Sam attended lectures regularly.
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6.draftAsks students to compute conditional probabilities based on a frequency table.
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7.Ready to useGiven P(A), P(A∪B), P(Bc) find P(A∩B), P(Ac∩Bc), P(Ac∪Bc) etc..
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8.draftIndependent events in probability. Choose whether given three given pairs of events are independent or not.
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9.Ready to useA probability question
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