Two cards are drawn successively from an ordinary deck of 52 well-shuffled cards. Find the probability that (a) the first card is not a 10 of clubs or an ace, (b) the first card is an ace but the second is not, (c) at least one card is a diamond, (d) the cards are not of the same suit, (e) not more than one card is a picture card (jack, queen, king), (f) the second card is not a picture card, (g) the second card is not a picture card given that the first was a picture card, and (h) the cards are picture cards or spades or oth 8 A box contain 0
Two cards are drawn successively from an ordinary deck of 52 well-shuffled cards. Find the probability that (a) the first card is not a 10 of clubs or an ace, (b) the first card is an ace but the second is not, (c) at least one card is a diamond, (d) the cards are not of the same suit, (e) not more than one card is a picture card (jack, queen, king), (f) the second card is not a picture card, (g) the second card is not a picture card given that the first was a picture card, and (h) the cards are picture cards or spades or oth 8 A box contain 0
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question
100%
solve 6.47
![only one is red.
6.45 Work Problem 6.43 if there is no replacement after each drawing.
6.46 Find the probability of scoring a total of 7 points (a) once, (b) at least once, and (c) twice in two tosses
of a pair of fair dice.
6.47 Two cards are drawn successively from an ordinary deck of 52 well-shuffled cards. Find the probability
that (a) the first card is not a 10 of clubs or an ace, (b) the first card is an ace but the second is not.
(c) at least one card is a diamond, (d) the cards are not of the same suit, (e) not more than one card is
a picture card (jack, queen, king), (f) the second card is not a picture card, (g) the second card is not a
picture card given that the first was a picture card, and (h) the cards are picture cards or spades or both.
6.48 A box contains 9 tickets numbered from 1 to 9 inclusive. If 3 tickets are drawn from the box one at a
time, find the probability that they are alternately either (1) odd, even, odd or (2) even, odd, even.
6.49 The odds in favor of A winning a game of chess against B are 3:2. If three games are to be played, what
are the odds (a) in favor of A's winning at least two games out of the three and (b) against A losing the
first two games to B?
6.50 A purse contains 2 silver coins and 4 copper coins, and a second purse contains 4 silver coins and 3
copper coins. If a coin is selected at random from one of the two purses, what is the probability that it
is a silver coin?
second
3
6.51 The probability that a man will be alive in 25 years is and the probability that his wife will be alive
5
in 25 years is
2
-
3
the wife will be alive, and (d) at least one will be alive.
Find the probability that (a) both will be alive, (b) only the man will be alive, (c) only](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd79cbcd4-a916-49d8-8a79-2fc8dd08af0d%2F53301d55-ba6a-4631-9101-3929f27029e9%2Fs75rjxq_processed.jpeg&w=3840&q=75)
Transcribed Image Text:only one is red.
6.45 Work Problem 6.43 if there is no replacement after each drawing.
6.46 Find the probability of scoring a total of 7 points (a) once, (b) at least once, and (c) twice in two tosses
of a pair of fair dice.
6.47 Two cards are drawn successively from an ordinary deck of 52 well-shuffled cards. Find the probability
that (a) the first card is not a 10 of clubs or an ace, (b) the first card is an ace but the second is not.
(c) at least one card is a diamond, (d) the cards are not of the same suit, (e) not more than one card is
a picture card (jack, queen, king), (f) the second card is not a picture card, (g) the second card is not a
picture card given that the first was a picture card, and (h) the cards are picture cards or spades or both.
6.48 A box contains 9 tickets numbered from 1 to 9 inclusive. If 3 tickets are drawn from the box one at a
time, find the probability that they are alternately either (1) odd, even, odd or (2) even, odd, even.
6.49 The odds in favor of A winning a game of chess against B are 3:2. If three games are to be played, what
are the odds (a) in favor of A's winning at least two games out of the three and (b) against A losing the
first two games to B?
6.50 A purse contains 2 silver coins and 4 copper coins, and a second purse contains 4 silver coins and 3
copper coins. If a coin is selected at random from one of the two purses, what is the probability that it
is a silver coin?
second
3
6.51 The probability that a man will be alive in 25 years is and the probability that his wife will be alive
5
in 25 years is
2
-
3
the wife will be alive, and (d) at least one will be alive.
Find the probability that (a) both will be alive, (b) only the man will be alive, (c) only
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