Suppose two green crayons, one blue crayon, and öne red crayoh are ih a Box. crayons are randomly selecteu time without replacement. Let X be the number of red ("R") crayons selected. a.) Which of the following represents the sample space for this scenario? O GG, GB, GR, BG, BB, BR, RG, RB, RR O GG, GB, GR, BG, BR, RG, RB O GB, GR, BG, BR, RG, RB O GBR, GRB, RGB, RBG, BGR, BRG b.) Construct a probability distribution for X. (round to three decimal places)

Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter13: Probability And Calculus
Section13.3: Special Probability Density Functions
Problem 27E
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b.) Construct a probability distribution for X. (round to three decimal places)
P(X)
c.) Which of the following is true?
O P(X=1) = P(X=2)
O P(X=0)=P(X=2)
O neither statement is true
Transcribed Image Text:b.) Construct a probability distribution for X. (round to three decimal places) P(X) c.) Which of the following is true? O P(X=1) = P(X=2) O P(X=0)=P(X=2) O neither statement is true
Suppose two green crayons, one blue crayon, and one red crayon are in a box. Two crayons are randomly selected one at a
time without replacement. Let X be the number of red ("R") crayons selected.
a.) Which of the following represents the sample space for this scenario?
O GG, GB, GR, BG, BB, BR, RG, RB, RR
O GG, GB, GR, BG, BR, RG, RB
O GB, GR, BG, BR, RG, RB
O GBR, GRB, RGB, RBG, BGR, BRG
b.) Construct a probability distribution for X. (round to three decimal places)
P(X)
Transcribed Image Text:Suppose two green crayons, one blue crayon, and one red crayon are in a box. Two crayons are randomly selected one at a time without replacement. Let X be the number of red ("R") crayons selected. a.) Which of the following represents the sample space for this scenario? O GG, GB, GR, BG, BB, BR, RG, RB, RR O GG, GB, GR, BG, BR, RG, RB O GB, GR, BG, BR, RG, RB O GBR, GRB, RGB, RBG, BGR, BRG b.) Construct a probability distribution for X. (round to three decimal places) P(X)
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