(P∧Q)∨(¬R)
(¬P)∨(Q∧R)
P∨(¬Q∧R)
(¬P)∧(¬Q∧R)
P is True
Q is False
R is True
Option 4) ¬P∧(¬Q∧R) = F∧(T∧T) = F∧T = F
Option 1) (P∧Q)∨(¬R) = (T∧F)∨F = F∨F = F
Option 2) (¬P)∨(Q∧R) = F∨(F∧T) = F∨F = F
Option 3) P∨(¬Q∧R) = T∨(T∧T) = T∨T = T
Therefore, the truth value of P∨(¬Q∧R) is true.