Quiz 3 in Finite Mathematics Course, Summer 2001, Exercises of Mathematics

The third quiz for the finite mathematics course held during the summer 2001 semester. The quiz covers topics such as probability theory and statistics, including finding probabilities of specific events and expected values. Students are required to calculate the probability of drawing a jack of a certain color from a standard deck of cards, the probability of winning a lottery prize, and the expected commission for a salesman.

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MA110 FINITE MATHEMATICS SUMMER 2001
June 2001 QUIZ 3 Jellett
SCORE
NAME:..........................................
/20
1. A card is dealt from a complete deck of 52 cards. Find the probability that the
card is
(i) a jack and red
(ii) a jack or red
(iii) not a red jack
2. In a 5/35 lottery, 5 different numbers from the numbers 1 through 35 are picked
as the “winning numbers”. A 1st prize is awarded to any ticket whose 5 numbers
are the 5 winning numbers, and a second prize goes to any ticket with 4 (but not
all 5) of the winning numbers. Find the probability of
(i) A ticket winning a first prize
(ii) A ticket winning a second prize
3. A salesman knows that his commission will be 0,1,2,3, or 4 ’000 dollars with the
probabilities given in the following table:
commission 0 $1000 $2000 $3000 $4000
probability 0.15 0.2 0.45 0.1 0.1
Find the salesman’s expected commission.

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MA110 FINITE MATHEMATICS SUMMER 2001

June 2001 QUIZ 3 Jellett

SCORE

NAME:..........................................

  1. A card is dealt from a complete deck of 52 cards. Find the probability that the card is (i) a jack and red

(ii) a jack or red

(iii) not a red jack

  1. In a 5/35 lottery, 5 different numbers from the numbers 1 through 35 are picked as the “winning numbers”. A 1st prize is awarded to any ticket whose 5 numbers are the 5 winning numbers, and a second prize goes to any ticket with 4 (but not all 5) of the winning numbers. Find the probability of (i) A ticket winning a first prize

(ii) A ticket winning a second prize

  1. A salesman knows that his commission will be 0,1,2,3, or 4 ’000 dollars with the probabilities given in the following table: commission 0 $1000 $2000 $3000 $ probability 0.15 0.2 0.45 0.1 0. Find the salesman’s expected commission.