Asked by Sham
In a parking lot , there are 16 silver cars , 8 blue cars, and 10 red cars. A car leaves the parking lot . What is the probability that it is
A: a silver car?
B: a blue car?
D: a red car ?
C: suppose that the first car that leaves is a silver car . What is the probability that the second car that leaves is not a silver car?
A: a silver car?
B: a blue car?
D: a red car ?
C: suppose that the first car that leaves is a silver car . What is the probability that the second car that leaves is not a silver car?
Answers
Answered by
oobleck
P(outcome) = (#matches) / (#totalchoices)
There are 34 total cars, so
P(silver) = 16/34
P(blue) = 8/34
P(red) = 10/34
P(silver,~silver) = 16/34 * 18/33
There are 34 total cars, so
P(silver) = 16/34
P(blue) = 8/34
P(red) = 10/34
P(silver,~silver) = 16/34 * 18/33
Answered by
Anonymous
34 cars
silver = 16
blue= 8
red = 10
in percent:
100* 16/34 =
100* 8/34 =
100* 10/34 =
=============================
33 cars left
15 are silver
fraction silver = 15/33
so fraction not silver = 18/33
so 100 * 18/33 in percent
silver = 16
blue= 8
red = 10
in percent:
100* 16/34 =
100* 8/34 =
100* 10/34 =
=============================
33 cars left
15 are silver
fraction silver = 15/33
so fraction not silver = 18/33
so 100 * 18/33 in percent
Answered by
Anonymous
C is not clear about if they mean probability of both or not/if
There are no AI answers yet. The ability to request AI answers is coming soon!
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.