A deck of Uno cards has 4 colors (suits): Red, Yellow, Green, Blue Each color has cards numbered 1 to 9, so the total number of these cards = 4*9 = 36 (An Uno deck also has other, special cards, but for this question, those special cards are removed for the deck. Only the numbered cards are used.) a) Event E = Randomly selecting an UNO card that is Red. What is the probability of event E? 1 (Enter a fraction; it does not have to be reduced.) b) Event F = Randomly selecting an Uno card that is some number from 1 to 7 of any of the 4 colors. What is the probability of event F? (Enter a fraction; it does not have to be reduced.) c) How many cards are in the intersection of events E and F? d) P(E and F) = the probability of choosing a card in the intersection of events E and F: P(E and F) = ? e) Let event G = E or F.Use the General Addition Rule to compute P(G): P(G) = P(E) + P(F) - P(E and F) %3D f) How many cards are in event G?
A deck of Uno cards has 4 colors (suits): Red, Yellow, Green, Blue Each color has cards numbered 1 to 9, so the total number of these cards = 4*9 = 36 (An Uno deck also has other, special cards, but for this question, those special cards are removed for the deck. Only the numbered cards are used.) a) Event E = Randomly selecting an UNO card that is Red. What is the probability of event E? 1 (Enter a fraction; it does not have to be reduced.) b) Event F = Randomly selecting an Uno card that is some number from 1 to 7 of any of the 4 colors. What is the probability of event F? (Enter a fraction; it does not have to be reduced.) c) How many cards are in the intersection of events E and F? d) P(E and F) = the probability of choosing a card in the intersection of events E and F: P(E and F) = ? e) Let event G = E or F.Use the General Addition Rule to compute P(G): P(G) = P(E) + P(F) - P(E and F) %3D f) How many cards are in event G?
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
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Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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A deck of Uno cards has 4 colors (suits): Red, Yellow, Green, Blue
Each color has cards numbered 1 to 9,
so the total number of these cards = 4*9 = 36
(An Uno deck also has other, special cards, but for this question, those special cards are removed for the
deck. Only the numbered cards are used.)
a) Event E = Randomly selecting an UNO card that is Red.
What is the probability of event E?
1
(Enter a fraction; it does not have to be reduced.)
b) Event F = Randomly selecting an Uno card that is some number from 1 to 7 of any of the 4 colors.
What is the probability of event F?
(Enter a fraction; it does not have to be reduced.)
c) How many cards are in the intersection of events E and F?
d) P(E and F) = the probability of choosing a card in the intersection of events E and F: P(E and F) = ?
e) Let event G = E or F.Use the General Addition Rule to compute P(G): P(G) = P(E) + P(F) - P(E and F)
f) How many cards are in event G?
ONN
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