The probability of selecting 1 female at random is 4/8 There are now 7 students, 3 of which are female so the probability of selecting another female is 3/7 The probability two randomly selected students are female is (4/8)x(3/7)= 3/14
1/15 or about 0.07
If you have already selected an ace from a standard deck of 52 cards, there are now 51 cards left in the deck, including 3 remaining aces. The probability of selecting another ace from the remaining cards is therefore 3 out of 51, or ( \frac{3}{51} ), which simplifies to ( \frac{1}{17} ).
The probability of drawing two reds, with replacement, is the same as the probability of drawing a red, times itself. So: P(drawing two reds) = P(drawing a red)2 = (12/(2 + 12 + 6))2 = (12/20)2 = (3/5)2 = 9/25
Primes are 2, 3, 5 and 7 which form 6 "prime pairs". There are 45 possible pairs in the box so the odds are 39 to 6 against ie 13/2, a probability of two-fifteenths or 13.3% or 0.13 recurring.
There is not enough information about the the distribution of the number of people known by each individual - nor the averages. It is therefore no possible to give an answer any more precise than "the probability will be infinitesimally small".
To find the probability of choosing two white chips in succession without replacement, we first calculate the probability of selecting a white chip on the first draw. There are 4 white chips out of a total of 10 chips, so the probability of the first draw is 4/10. After removing one white chip, there are 3 white chips left out of a total of 9 chips, making the probability of the second draw 3/9. Therefore, the overall probability of drawing two white chips in succession is (4/10) * (3/9) = 12/90, which simplifies to 2/15.
It is dependent.
Another name for experimental probability is empirical probability. This is the ratio of the number of outcomes in which a specified event occurs to the total number of trials.
Since the box contains 16 marbles, seven of them white, then the probability of drawing one white marble is 7/16. If you replace the marble and draw again, the probability of drawing another white marble is still 7/16. The net probability of drawing two white marbles, while replacing the first, is 49/256.
Another word for probability.
4/27