you are simply looking at whether or not the P(A) is the same as P(A | B). Does it matter whether or not B happens? Does that affect P(A)?
Shane C.
asked 05/05/20High School Probability Math Question. It's so CONFUSING!
Each student in the Junior class was asked if they had to complete chores at home and if they had a curfew. The table represents the data.
Yes Curfew | No Curfew | Totals | |
Yes Chores | 51 | 24 | 75 |
No Chores | 30 | 12 | 42 |
Totals | 81 | 36 | 117 |
Let:
Event A = Having a curfew
Event B = Having chores
Which statement accurately describes this data?
A. A & B are are not independent because P(A | B) = 51/75 and the P(A) = 75/117 are not equal.
B. A & B are independent because P(A | B) = 51/75 and the P(A) = 75/117 are equal.
C. A & B are independent because P(A | B) = 51/81 and the P(A) = 81/117 are equal.
D. A & B are not independent because P(A | B) = 51/81 and the P(A) = 81/117 are not equal.
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