Conditional Probability and Independence
In the previous question, the probability that a student uses a guessing strategy is $$0.3$$. However, if only $$0.25$$ of students who score below 60 used guessing, are the events “using guessing” and “scoring below 60” independent?
A
They would be independent if $$P(<60|Guess) = P(<60)$$, but that is not given.
B
No, because independence requires $$P(Guess|<60) = P(Guess)$$ and here $$0.25 \neq 0.3$$.
C
The events are complementary, not independent.
D
Yes, because any deviation is due to random chance.
Question Leaderboard
| Rank | |||||
|---|---|---|---|---|---|
| #1 | halllais304 | 1 | 1 | 0m 56s | 44 |
| #2 | jonesg | 1 | 2 | 4m 03s | -153 |
| #3 | abygail.gonzalez69 | 1 | 2 | 7m 55s | -385 |
Items per page:
10
1 – 3 of 3
APFIVE