Abolut 4 in208
When the sample is drawn, it is placed back where it was taken from and if subsequent draws are made, it could be selected again.
It is 1/169 = 0.005917, approx.
The binomial distribution is a discrete probability distribution which describes the number of successes in a sequence of draws from a finite population, with replacement. The hypergeometric distribution is similar except that it deals with draws without replacement. For sufficiently large populations the Normal distribution is a good approximation for both.
1/26
2*(4/52)*(13/52) = 2*(1/13)*(1/4) = 1/26
The probability of drawing aces on the first three draws is approx 0.0001810
If the two marbles are drawn without replacement, the probability is 16/33.
When the sample is drawn, it is placed back where it was taken from and if subsequent draws are made, it could be selected again.
It is 1/169 = 0.005917, approx.
The binomial distribution is a discrete probability distribution which describes the number of successes in a sequence of draws from a finite population, with replacement. The hypergeometric distribution is similar except that it deals with draws without replacement. For sufficiently large populations the Normal distribution is a good approximation for both.
1/26
It is approx 0.44
The probability of picking ABC, in that order, from 5 A's, 3 B's, and 2 C's, without replacement, is (5 in 10) times (3 in 9) times (2 in 8), or 30 in 720, or 3 in 72, or 1 in 24.
4/52 x 13/52 = 1/13 x 1/4 = 1/52
There are no s's in a standard deck of cards, so the probability of selecting any s's, in any sequence of draws, in any strategy of replacement is exactly zero.
2*(4/52)*(13/52) = 2*(1/13)*(1/4) = 1/26
The probability of drawing two blue cards froma box with 3 blue cards and 3 white cards, with replacement, is 1 in 4, or 0.25.The probability of drawing one blue card is 0.5, so the probability of drawing two is 0.5 squared, or 0.25.