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AIEEE Latest Exam Pattern - AIEEE Sample Question with Solutions Page 28

(#M40021856) AIEEE QUESTION PROBABILITY Keep an EYE

Two friends A and B have equal number of daughters. There are three cinema tickets which are to be distributed among the daughters of A and B. The probability that all the tickets go to daughters of A is 1/20. The number of daughters each of them have IS

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(#M40021855) AIEEE QUESTION PROBABILITY Keep an EYE

The letters of the word SUCCESS are arranged in arrow at random. The probability that all S s may come together and all C s may not come together is

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(#M40021854) AIEEE QUESTION PROBABILITY Keep an EYE

The numbers 1, 2, 3,... n are arranged in a random order. The probability that the digits 1, 2, 3 ., k (k

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(#M40021853) AIEEE QUESTION PROBABILITY Keep an EYE

100 tickets are numbered as 00, 01, 02, ..., 09, 10, 11, ..99. When a ticket is drawn at random from them if B is the event of getting 0 as the product of the numbers on the ticket, then P(B) =

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(#M40021852) AIEEE QUESTION PROBABILITY Keep an EYE

Five horses are in a race. Mr. A selects two of the horses at random and bets on them. The probability that Mr. A selected the winning horse is

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(#M40021851) AIEEE QUESTION PROBABILITY Keep an EYE

A has 3 shares in lottery containing 3 prizes and 6 blanks. B has two shares in a lottery containing 2 prizes and 6 blanks. The ratio of their chances of success is

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(#M40021850) AIEEE QUESTION PROBABILITY Keep an EYE

A pair of fair dice is shown independently three times. The probability of getting a score of
exactly 9 twice is

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(#M40021849) AIEEE QUESTION PROBABILITY Keep an EYE

Four numbers are chosen at random from {1,2,3,.., 40}. The probability that they are no consecutive is

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(#M40021848) AIEEE QUESTION PROBABILITY Keep an EYE

A number n is chosen at random from {1, 2,3, 4,.......,1000} The probability than n is a number that leaves reminder 1 when divided by 7 is

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(#M40021847) AIEEE QUESTION PROBABILITY Keep an EYE

The probability of choosing at random a number divisible by 6 or 8 from among 1 to 90 is

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