given-pe047-pe-047-pe053-pe-053-pfe029-pfe-029-and-pfe011-pfe-011-use-bayes-theo

Question

Given P(E)=0.47 P(E) = 0.47 , P(E′)=0.53P\$$left(E^{\prime}$$\right)=0.53, P(F∣E)=0.29 P(F|E) = 0.29 , and P(F∣E′)=0.11P\left(F|$$E^{\prime}$$\right)=0.11, use Bayes’ Theorem to find P(E∣F) P(E|F) .

Accepted Answer

0.70040.7004

Answer

0.79250.7925

Answer

0.12560.1256

Answer

0.50070.5007

Given P(E)=0.47 P(E) = 0.47 , P(E′)=0.53P\(\left\)(E^{\(\prime\)}\(\right\))=0.53, P(F∣E)=0.29 P(F|E) = 0.29 , and P(F∣E′)=0.11P\(\left\)(F|E^{\(\prime\)}\(\right\))=0.11, use Bayes’ Theorem to find P(E∣F) P(E|F) .

Given $P of E equals 0.47$ , $P of open paren E prime close paren equals 0.53$ , $P of open paren F divides E close paren equals 0.29$ , and $P of open paren F divides E prime close paren equals 0.11$ , use Bayes’ Theorem to find $P (E ∣ F)$ .