
Regular probability of this and that or this and that or problem!
According to the given table the probability that BOS had at the 2nd pick is 11.1%. The cell corresponding to BOS and pick 2 shows 11.1%.
However, to verify if our claim is correct we might add up the probabilities of BOS at every pick starting from 1 to 14 and check if it adds up to 100% as it should.
10.3+11.1+12.0+0+23.7+34.2+8.2+0.3+0+0+0+0+0+0= 99.8
100% (It may so happen that some probabilities at some picks were
in second decimal places and when they were rounded off 0.2% of
probability was not accounted for)
Similarly to verify we can add up the probabilities of all teams at the 2nd pick and check if it is equal to 100%
21.5+18.8+15.7+11.2+11.1+7.1+4.9+3.3+2.0+1.3+0.9+0.8+0.7+0.6=
99.9
100%
Our verification was correct and the probabilities do add up to 100% in each case.
The probability that a student uses the Academic Resource Center on a regular basis is 0.42 . In a group of 20 students, what is the probability that exactly 7 of them use the Academic Resource Center on a regular basis?
The probability that a student uses Smarthinking Online Tutoring on a regular basis is 0.39 . In a group of 18 students, what is the probability that exactly 6 of them use Smarthinking Online Tutoring on a regular basis? Write only a number as your answer. Round to 4 decimal places (for example 0.2416). Do not write as a percentage.
The probability that a student uses the Academic Resource Center on a regular basis is 0.42 . In a group of 20 students, what is the probability that exactly 7 of them use the Academic Resource Center on a regular basis? Write only a number as your answer. Round to 4 decimal places (for example 0.2416). Do not write as a percentage.
what is the probability of rolling a 2,3, or 6 on a regular six sided die?
Two regular 6-sided dice are tossed. Compute the probability that the sum of the pips on the upward faces of the 2 dice is the following. (See the figure below for the sample space of this experiment. Enter your probability as a fraction.) At least 9
what is the probability of rolling a number greater than 6 on a regular six-sided die?
what is the probability of rolling a number greater than 1 on a regular six-sided die?
Four people get on a bus that makes six regular stops. Find the probability that at least two of the people get off on the same stop.
is this model (Bernoulli)
a regular probability model based on the criteria
listed here:
please justify your answers for each condition
1. Probability model: { f(r, ?)-ge ( 1-U)'-*, ? E (0, 1 ), r E { 0.1 } }
A regular six-sided die is rolled 9 times. What is the probability of getting a 1 or 6 on exactly 7 of those rolls?