Conditional Probability

How to use
Bayes form:
Region A : Region B :

$P(A|B) = $
$\#AB$ $\frac{\#AB}{N}$ $P(AB)$ $P(B|A)$$P(A)$ $P(B|A)$$P(A)$

$=$
$=$
$=$
$=$
$\#B$ $\frac{\#B}{N}$ $P(B)$ $P(B)$ $P(B|A)$ $P(A)$ $+$ $P(B|\bar{A})$ $P(\bar{A})$
$P(A|B) = $
$\#AB = $
$\#B = $
$\#N = $
$\frac{\#AB}{N} = $
$\frac{\#B}{N} = $
$P(AB) = $
$P(B) = $
$P(B|A) = $
$P(A) = $
$P(\bar{A}) = $
$P(B|\bar{A}) = $