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Taxonomy: mathcentre
Taxonomy: Kind of activity
Taxonomy: Context
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said | Ready to use | 8 years, 10 months ago |
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Deirdre Casey 8 years, 10 months ago
Gave some feedback: Ready to use
Deirdre Casey 8 years, 10 months ago
Created this.There is only one version of this exam that you have access to.
There is one other version that you do not have access to.
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1.Ready to useWhen throwing a dice once what is the probability of .... rebelmaths
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2.draftA single card is drawn from a standard deck of 52 cards.
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3.draftSimple 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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4.draftA box contains m white balls and n black balls. A ball is drawn out of the box at random. What is the probability that the ball is white?
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5.draftA box contains m white balls and n black balls. A ball is drawn out of the box at random and then replaced. A second ball is then drawn out of the box at random. What is the probability that both balls chosen were white?
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6.draftA box contains m white balls and n black balls. A ball is drawn from the box at random and is not replaced. A second ball is then drawn from the box at random. What is the probability that both balls chosen were white?
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7.draftA coin is tossed three times. What is the probability of getting...
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8.Ready to useTwo cards are drawn from a standard deck of 52 cards with and without replacement.
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9.draftRolling a pair of dice. Find probability that at least one die shows a given number.
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10.draftIndependent events in probability. Choose whether given three given pairs of events are independent or not.
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11.Ready to userebelmaths
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12.Ready to useA student selects a card from a deck of 52 and rolls a dice once. rebelmaths
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13.draftExample showing how to calculate the probability of A or B using the law p(AorB)=p(A)+p(B)−p(AandB). Also converting percentages to probabilities. Easily adapted to other applications.
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14.Ready to useBasic data structures and maths/stats functionality given. You can configure the rest. rebelmaths
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15.draftFootballer expects to score in a/b matches.
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16.draftSuppose that we toss a coin. We win €1 for a head and lose €1 for a tail. Let X represent our winnings. What is our expected winnings?
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17.draftPJ Murphy is in charge of one of the stalls at the annual parish fete. At this stall, each player buys a ticket that entitles him to roll a dice once. If the player rolls an even number, PJ pays him the amount shown on the dice in euro, but if the player rolls an odd number, he must pay PJ the amount shown on the dice in euro.
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18.draftIn a casino game, a player rolls a dice once. If he rolls an even number, he wins €x for each point scored (if he rolls a 4, for example, he wins €4x). If he rolls an odd number, he loses €z for each point scored (if he rolls a 3, for example, he loses €3z).
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19.Ready to useGiven data on probabilities of three levels of success of three options and projections of the profits that the options will accrue depending on the level of success, find the expected monetary value (EMV) for each option and choose the one with the greatest EMV.
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