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Consider the following scenario: • Let P(C) = 0.2 • Let P(D) = 0.3 • Let P(C | D) = 0.4 Find P(D | C) Find P(C AND D).
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First you want to find C and D, which is the same as D and C
\[ \Pr(C|D ) = \frac{\Pr(\underbrace{C\cap D}_{C\text{ and } D})}{\Pr(D)} \]
This equation gets manipulated into: \[ \Pr(C|D)\cdot \Pr(D) = \Pr(C\cap D) \]
wait so "|" is the same as saying "and?"
No, \[ \Pr(\underbrace{C|D}_{C\text{ if/given }D}) \]
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oh okay right
so it would be 0.12?
|dw:1436240223932:dw|
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