12. What must be the value of the probability of each random variable? C. -1 < P(X) <1 D. P(X)<1 13. What is the sum of the probabilities of all values of the random variable? C. ΣΡ(Χ)=1 D. ΣΡΧ)-10 А. Р(X) 2 0 B. 0< P(X) < 1 . ΣΡ(Χ) 0 B. ΣΡ(Χ) - 1/10 14. If two socks drawn consecutively without replacement from a drawer containing 4 red socks and 5 green socks. If the value of the random variable X represents the number of green socks, what is the probability of getting two green socks? А. 1/2 В. 1/3 С. 1/4 D. 1/8

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter11: Data Analysis And Probability
Section11.8: Probabilities Of Disjoint And Overlapping Events
Problem 2C
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Question
A. 0
В. 0, 1
С. 1,2
D. 0,1, 2
12. What must be the value of the probability of each random variable?
А. Р(X) 2 0
B. 0< P(X) < 1
13. What is the sum of the probabilities of all values of the random variable?
A. ΣΡ() =0
B. ΣΡ() - 1/10
14. If two socks drawn consecutively without replacement from a drawer containing 4 red socks
and 5 green socks. If the value of the random variable X represents the number of green
socks, what is the probability of getting two green socks?
А. 1/2
В. 1/3
C. -1 < P(X)<1
D. P(X)<1
C. ΣΡ(Χ) 1
D. ΣΡ(Χ)- 10
С. 1/4
D. 1/8
Transcribed Image Text:A. 0 В. 0, 1 С. 1,2 D. 0,1, 2 12. What must be the value of the probability of each random variable? А. Р(X) 2 0 B. 0< P(X) < 1 13. What is the sum of the probabilities of all values of the random variable? A. ΣΡ() =0 B. ΣΡ() - 1/10 14. If two socks drawn consecutively without replacement from a drawer containing 4 red socks and 5 green socks. If the value of the random variable X represents the number of green socks, what is the probability of getting two green socks? А. 1/2 В. 1/3 C. -1 < P(X)<1 D. P(X)<1 C. ΣΡ(Χ) 1 D. ΣΡ(Χ)- 10 С. 1/4 D. 1/8
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