The probability that it contains exactly 3 balls is 6/45 = 0.133... recurring.
No. The probability that a continuous random variable takes a specific value is always zero.
It depends on what the random variable is, what its domain is, what its probability distribution function is. The probability that a randomly selected random variable has a value between 40 and 60 is probably quite close to zero.
The probability increases.The probability increases.The probability increases.The probability increases.
That depends on the rules that define the random variable.
There are 5! (that is, 120) distinct ways to arrange five items. Only 1 of them will have the books in alphabetical order by title. So the probability that it happens by random is 1/120.
1- P(identical) - P(fraternal) =1-0.004-0.023 =0.973 The probability of being a identical or fraternal twin plus the probability of not being a twin has to add to 1. so 1- probability of being twins=probability of not being a twin ;-)
probability = 2/7 to be exact, 28/97 (about 28.87%)
The fundamental concept is that there are many processes in the world that contain a random element. If that were not the case, everything would be deterministic and there would be no need for probability of statistics.
For a single random choice from a standard deck, the probability is 1/13.For a single random choice from a standard deck, the probability is 1/13.For a single random choice from a standard deck, the probability is 1/13.For a single random choice from a standard deck, the probability is 1/13.
The probability on a single random draw, from a normal deck of cards, is 1/52.The probability on a single random draw, from a normal deck of cards, is 1/52.The probability on a single random draw, from a normal deck of cards, is 1/52.The probability on a single random draw, from a normal deck of cards, is 1/52.
If a student is picked at random what is the probability that he/she received an A on his/her fina?
A probability density function can be plotted for a single random variable.
Probability.
No. The probability that a continuous random variable takes a specific value is always zero.
(4!*5!)/9! = .0079
The marginal probability distribution function.
4/11