3. Consider rolling a die. Which of the following illustrate a mutually exclusive event? eno A. getting an odd number or getting a number that is a multiple of 3 B. getting a 6 or getting an odd number C. getting a 5 or getting an odd number D. getting an even number or getting a number less than 4 4 A han of candies cont

A First Course in Probability (10th Edition)
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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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C
D.
B.
6.
st
m
A
F
3. Consider rolling a die. Which of the following
illustrate a mutually exclusive event?
A. getting an odd number or getting a number
that is a multiple of 3
B. getting a 6 or getting an odd number
C. getting a 5 or getting an odd number
D. getting an even number or getting a
number less than 4
4. A bag of candies contains 12 coffee candies,
10 chocolate candies, and 8 caramel candies. Ella
randomly chooses a candy, eats it, and randomly
chooses another candy. What is the probability that
Ella chose a caramel candy or a chocolate candy?
C. 23/0
D. 310
B. 2/20
B. 3/3
8
5. What conclusion can you deduce if two events
are independent?
60005
A. the event affects each other
B. the event has no influence on each other
Transcribed Image Text:C D. B. 6. st m A F 3. Consider rolling a die. Which of the following illustrate a mutually exclusive event? A. getting an odd number or getting a number that is a multiple of 3 B. getting a 6 or getting an odd number C. getting a 5 or getting an odd number D. getting an even number or getting a number less than 4 4. A bag of candies contains 12 coffee candies, 10 chocolate candies, and 8 caramel candies. Ella randomly chooses a candy, eats it, and randomly chooses another candy. What is the probability that Ella chose a caramel candy or a chocolate candy? C. 23/0 D. 310 B. 2/20 B. 3/3 8 5. What conclusion can you deduce if two events are independent? 60005 A. the event affects each other B. the event has no influence on each other
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