Books Read | Harry Potter | Stephen King | Dr. Suess | American Dirt | Total |
Female | 56 | 155 | 140 | 49 | 400 |
Male | 63 | 219 | 240 | 78 | 600 |
Harry Potter Total: 119 Stephen King Total: 374 Dr Suess Total: 380 American Dirt Total: 127 Total: 1000
Probability:
a.) a male
b.) read Harry Potter OR is a female
c.) female who read Stephen King
d.) a male GIVEN read American Dirt
Books | Harry Potter | Stephen King | Dr. Suess | American Dirt | Total |
Female | 56 | 155 | 140 | 49 | 400 |
Male | 63 | 219 | 240 | 78 | 600 |
Total | 119 | 374 | 380 | 127 | 1000 |
(a) P(male) = 600 /1000 = 0.60
P(male) =0.60
(b) P(read HP or a female) = [n(HP) + n(Female) - n(HP Female)]/ 1000 = (119 + 400 - 56)/ 1000
P(read HP or a female) = 463 / 1000 =0.463
P(read HP or a female) = 0.463
(c) P(female who read stepeh king) = 155/1000 = 0.155
P(female who read stepeh king) = 0.155
(d) P( male/ read American Dirt ) = P(( male read American Dirt ) / P (American Dirt )
P( male/ read American Dirt ) = (78 /1000) / (127/100) = 78 / 127 = 0.6142
P( male/ read American Dirt ) = 0.6142
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