Suppose we are interested in the relationship between an individual's brown hair and skincolor. Based on a random sample of LIU students, we have the following joint probabilitydistribution given by:X-degree of brown hair color23|0.120.010.120.123Y= degree of skin color0.050.070.090.070.160.030.16The probability that an individual with degree of skin color 1 has a degree of brown haircolor 2 is:None of these0.30.1670.263

Required probability is P(skin color 1 | brown hair color 2)

Suppose we are interested in the relationship between an individual's brown hair and skin color. Based on a random sample of LIU students, we have the following joint probability distribution given by: X-degree of brown hair color 4 0.01 2 3 Y= degree of skin color I 0.12 2 0.12 3 0,05 0.12 0.07 0.09 0.16 0.07 | 0.16 0.03 The probability that an individual with degree of skin color 1 has a degree of brown hair color 2 is: None of these 0.3 O 0.167 0.263

Suppose we are interested in the relationship between an individual's brown hair and skin color. Based on a random sample of LIU students, we have the following joint probability distribution given by: X-degree of brown hair color 4 0.01 2 3 Y= degree of skin color I 0.12 2 0.12 3 0,05 0.12 0.07 0.09 0.16 0.07 | 0.16 0.03 The probability that an individual with degree of skin color 1 has a degree of brown hair color 2 is: None of these 0.3 O 0.167 0.263

College Algebra

10th Edition

ISBN:9781337282291

Author:Ron Larson

Publisher:Ron Larson

Chapter8: Sequences, Series,and Probability

Section8.7: Probability

Problem 11ECP: A manufacturer has determined that a machine averages one faulty unit for every 500 it produces....

See similar textbooks