Probability of choosing a consonant from math = 3/4
for vowels=8/13; for consonants=5/13; sample space |S|=13
The sample space is HH, HT, TH, HH. Since the HH combination can occur once out of four times, the probability that if a coin is flipped twice the probability that both will be heads is 1/4 or 0.25.
A Point
volume
This is a question of probability; often, probabilities are expressed and solved using fractions.
The sample space consists of the letters of the word "PROBABILITY" = {P,R,O,B,A,I,L,T,Y}
The sample space is:SM, PM, AM, CM, EM, ST, PT, AT, CT, ET, SH, PH, AH, CH, EH.
sample space=13 no of possible outcomes (vowel)=5/13 no of possible outcomes (consonant)=7/13
If you have an equal amount of odd and even numbers in a determined sample space, the probability of choosing and odd number is 1/2 (.5).
The sample space is {m, a, t, h, e, i, c, s} which, curiously, is also the sample space for choosing a letter from my user name!
In the sample space [1,20], there are 8 prime numbers, [2,3,5,7,11,13,17,19]. The probability, then, of randomly choosing a prime number in the sample space [1,20] is (8 in 20), or (2 in 5), or 0.4. The probability of choosing two of them is (8 in 20) times (7 in 19) which is (56 in 1064) or (7 in 133) or about 0.05263.
11 * * * * * No, on two counts. The sample space is the possible outcomes of the experiment, not the NUMBER of possible outcomes. And, as far as this experiment is concerned, there is no way to distinguish between the two occurrences of b and i. So there are, in fact, only 9 possible outcomes. Two of these outcomes have a higher probability but that is a different matter. The sample space is {p, r , o , b, a, i, l, t, y} a set of cardinality 9.
The sample space is {p, r, o, b, a, i, l, t, e, s}
It is the outcome space.
A space diagram is commonly used in mathematics. It is a table which represents a range of work to mostly do with probability! Hope it helps
Associates a particulare probability of occurrence with each outcome in the sample space.
When you have independent events which have a constant probability of occurrence over an interval of space or time.