given-pe03pe07pfe06pe03peprime07pfe06-and-pfe02-pfe-02-use-bayes-theorem-to-find

Question

Given P(E)=0.3,P(E′)=0.7,P(F∣E)=0.6P(E)=0.3,$$P(E^{\prime})=0.7$$,P(F|E)=0.6, and P(F∣E′)=0.2P\left(F|$$E^{\prime}$$\right)=0.2, use Bayes’ Theorem to find P(E∣F) P(E|F) .

Accepted Answer

916\frac{9}{16}

Answer

311\frac{3}{11}

Answer

1121\frac{11}{21}

Answer

79\frac79

Given P(E)=0.3,P(E′)=0.7,P(F∣E)=0.6P(E)=0.3,P(E^{\(\prime\)})=0.7,P(F|E)=0.6, and P(F∣E′)=0.2P\(\left\)(F|E^{\(\prime\)}\(\right\))=0.2, use Bayes’ Theorem to find P(E∣F) P(E|F) .

Given $P (E) = 0.3, P (E^{'}) = 0.7, P (F ∣ E) = 0.6$ , and $P of open paren F divides E prime close paren equals 0.2$ , use Bayes’ Theorem to find $P (E ∣ F)$ .