Asked by Dave
The probability that a person has blue eyes is 16%. Three unrelated people are selected at random.
a. Find the probability that all three have blue eyes:
b. Find the probability that none of the three have blue eyes
c. Find the probability that one of the three has blue eyes
a. Find the probability that all three have blue eyes:
b. Find the probability that none of the three have blue eyes
c. Find the probability that one of the three has blue eyes
Answers
Answered by
Dave
I am so lost and I have test tomorrow. Thank you to anyone who can help
The probability that a person has blue eyes is 16%. Three unrelated people are selected at random.
a. Find the probability that all three have blue eyes:
b. Find the probability that none of the three have blue eyes
c. Find the probability that one of the three has blue eyes
The probability that a person has blue eyes is 16%. Three unrelated people are selected at random.
a. Find the probability that all three have blue eyes:
b. Find the probability that none of the three have blue eyes
c. Find the probability that one of the three has blue eyes
Answered by
PsyDAG
If the events are independent, the probability of both/all events occurring is determined by multiplying the probabilities of the individual events.
a. .16 * .16 * .16 = ?
b. .84 * .84 * .84 = ?
c. .16 * .84 * .84 = ?
a. .16 * .16 * .16 = ?
b. .84 * .84 * .84 = ?
c. .16 * .84 * .84 = ?
Answered by
Dave
stupid question...
A would be: 0.004096
B would be: 0.592704
C would be: 0.112896
A would be: 0.004096
B would be: 0.592704
C would be: 0.112896
Answered by
cezar
Problem 6
The probability that a selected person has blue eyes is 1=3. What is the probability that in a group of
1000 people there are no more than 300 with blue eyes?
The probability that a selected person has blue eyes is 1=3. What is the probability that in a group of
1000 people there are no more than 300 with blue eyes?
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.