SOLUTION: Giving a test to a group of students, the grades and gender are summarized below
A B C Total
Male 8 2 5 15
Female 19 14 9 42
Total 27 16 14 57
If one student was chosen at r
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Question 1195585: Giving a test to a group of students, the grades and gender are summarized below
A B C Total
Male 8 2 5 15
Female 19 14 9 42
Total 27 16 14 57
If one student was chosen at random, determine the following probabilities. Write your answers as reduced fractions.
P
(Student was male) =
P
(Student was female) =
P
(Student was male and got an "A") =
P
(Student was female and got a "B") =
P
(Student got a "C") =
Answer by math_tutor2020(3817) (Show Source): You can put this solution on YOUR website!
Table:
| A | B | C | Total |
Male | 8 | 2 | 5 | 15 |
Female | 19 | 14 | 9 | 42 |
Total | 27 | 16 | 14 | 57 |
Use the table to answer the following shown below.
The final answers are marked in red.
P(male) = (number of males)/(number total)
P(male) = 15/57
P(male) = (3*5)/(3*19)
P(male) = 5/19
P(female) = (number of females)/(number total)
P(female) = 42/57
P(female) = (3*14)/(3*19)
P(female) = 14/19
Or you could say
P(male) + P(female) = 1
P(female) = 1 - P(male)
P(female) = 1 - 5/19
P(female) = 19/19 - 5/19
P(female) = (19 - 5)/19
P(female) = 14/19
P(male & got an A) = (number of males who got an A)/(number total)
P(male & got an A) = 8/57
P(female & got an B) = (number of females who got a B)/(number total)
P(female & got an B) = 14/57
P(student got a C) = (number who got a C)/(number total)
P(student got a C) = 14/57
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