A random survey of autos parked in student and staff lots at a large university classified the brands by country of origin, as seen in the table.
Origin |
Driver |
|
Student |
Staff |
|
American |
107 |
105 |
European |
33 |
12 |
Asian |
55 |
47 |
a.What is the probability that a randomly chosen driver was a student? Round to three decimals.
b.What is the probability that a randomly chosen staff member is driving a European car? Write a probability statement and round to three decimals.
c.Find the odds against the probability in part "a".
Student | Staff | TOTAL | |
American | 107 | 105 | 212 |
European | 33 | 12 | 45 |
Asian | 55 | 47 | 102 |
TOTAL | 195 | 164 | 359 |
So, Required probability = P(randomly chosen driver was a student)
A random survey of autos parked in student and staff lots at a large university classified...
A random survey of autos parked in student and staff lots at a large university classified the brands by country of origin, as seen in the table. Driver Origin Student Staff American 107 105 European 33 12 Asian 55 47 What is the probability that a randomly chosen driver was a student? Round to three decimals.
A random survey of autos parked in student and staff lots at a large university classified the brands by country of origin, as seen in the table. Driver Origin Student Staff American 107 105 European 33 12 Asian 55 47 1. What is the probability that a randomly chosen staff member is driving a European car? Write a probability statement and round to three decimals. 2. Find the odds against the probability in part "a". HTML Editor B I UA...