Statistics Question?
I tried to do this using the Formal Addition Rule:
P(A or B) = P(A) + P(B) – P(A or B)
I have these numbers to use:
Drivers Intoxicated: Yes: 59 No: 266
Pedestrian Intoxicated: Yes: 79 No: 581
Here is what I have so far:
P = P(59) + P(79) – P(59 + 79)
If I understand this correctly and have applied it correctly then the answer is 0, this can’t be right.
If this is wrong where did I go wrong? Can you help?
Thanks,
Jennifer
Favorite Answer
P(A or B) = P(A) + P(B) – P(A *AND* B),
NOT
P(A or B) = P(A) + P(B) – P(A *OR* B)
The probability of a driver being intoxicated:
59/(59 + 266) = 59/325 = 0.1815
The probability of a pedestrian not being intoxicated:
581/(581 + 79) = 581/660 = 0.8803
The probability of a pedestrian not being intoxicated *AND*
the probability of a driver being intoxicated:
(59 + 581)/(59 + 266 + 79 + 581) = 128/197 = 0.6497
0.1815 + 0.8830 – 0.6497 = 0.4148 or 41.48%
For an example on how to do this problem:
http://134.91.165.4/Lehre/Material/Statistik/Triola/sect_03_3.pdf
Good luck in your studies,
~ Mitch ~
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