Again consider the 400 parts in Table 2.2. From this table, [ P(D mid F)=frac{P(D cap F)}{P(F)}=frac{10}{400}

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Again consider the 400 parts in Table 2.2. From this table,

\[ P(D \mid F)=\frac{P(D \cap F)}{P(F)}=\frac{10}{400} / \frac{40}{400}=\frac{10}{40} \]

Note that in this example all four of the following probabilities are different:

\[ \begin{array}{ll} P(F)=40 / 400 & P(F \mid D)=10 / 28 \\ P(D)=28 / 400 & P(D \mid F)=10 / 40 \end{array} \]

Table 2.2

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Applied Statistics And Probability For Engineers

ISBN: 192504

7th Edition

Authors: Montgomery, Douglas C., Runger, George C.

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