5/16
6 Boys
10 Girls
Half the girls wear glasses. Half of 10 is 5.
5 Girls wear glasses.
Probability=outcome wanted/total
5 girls wear glasses/16 kids in class
or 5/16
Message me with any questions.
There is only one girl out of 12 students so the probability that the girl is selected is 1/12.
The probability is indeterminate. I might ask a student or I might not.
1/2.
To find the probability that the second student chosen is a boy given that the first student chosen is a boy, we first note that there are 22 students total (13 girls and 9 boys). If the first student chosen is a boy, there will then be 8 boys and 13 girls remaining, making a total of 21 students left. Therefore, the probability that the second student is a boy is the number of remaining boys (8) divided by the total remaining students (21), which gives us a probability of ( \frac{8}{21} ).
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The probability is 10 percent.
There is only one girl out of 12 students so the probability that the girl is selected is 1/12.
1/12 =0.08333... ≈ 8.3%
I think it depends on how many students are thinking of alphabet letters at the same time :) The first student will think of a letter from the English alphabet. Then, the second student will think of a letter. The probability that the second student will select what the first student selected is 1/26.
85/500 = 17%
Since there are 73 Women, and 18 men, there are 91 people all together. The probability of the student being a man is 18 men out of the 91 total people. So, 18/91 or .1978.
The probability is the number of girls divided by the number of students, so 12/22, or 6/11
The probability is indeterminate. I might ask a student or I might not.
If a student is picked at random what is the probability that he/she received an A on his/her fina?
110
1/2.
To find the probability that the second student chosen is a boy given that the first student chosen is a boy, we first note that there are 22 students total (13 girls and 9 boys). If the first student chosen is a boy, there will then be 8 boys and 13 girls remaining, making a total of 21 students left. Therefore, the probability that the second student is a boy is the number of remaining boys (8) divided by the total remaining students (21), which gives us a probability of ( \frac{8}{21} ).