3. In your local nuclear power station, there is an alarm that senses when a temperature gauge exceeds a given threshold. The gauge measures the temperature of the core. Consider the Boolean variables A (alarm sounds), FA (alarm is faulty), and FG (gauge is faulty) and the multivalued nodes G (gauge reading) and T (actual core temperature). a. Draw a Bayesian network for this domain, given that the gauge is more likely to fail when the core temperature gets too high. b. Is your network a polytree? Why or why not?

The following MDP world consists of 5 states and 3 actions: (1, 1) (1, 2) Action: Exit - -10 Actions: down, right (2, 1) (2, 2) Action: Exit = -10 Actions: down, right (3, 1) Action: Exit = 10 When taking action down, it is successful with probability 0.7. with probability 0.2 you go right, and with probability 0.1 you stay in place. When taking action right, it is successful with probability 0.7, with probability 0.2 you go right, and with probability O.1 you stay in place. When taking action Exit, it is successful with probability 1.0. The only reward is when taking action Exit, and there is no discounting. Calculate the value of states using Value Iteration algorithm for required time step: Provide the value for State (1,2) at time step 4 (calculate to 3 decimal places): Va(1,2) =

correct and detailed answer will be upvoted else downvoted.   For a variety of a decent numbers a, one discovered that the amount of approximately two adjoining components is equivalent to x (for example x=ai+ai+1 for some I). x had ended up being a decent number too.    Then, at that point, the components of the exhibit a were worked out in a steady progression without separators into one string s. For instance, assuming a=[12,5,6,133], s=1256133.    You are given a string s and a number x. Your undertaking is to decide the situations in the string that compare to the neighboring components of the cluster that have total x. In case there are a few potential replies, you can print any of them.    Input :The primary line contains the string s (2≤|s|≤5⋅105). The subsequent line contains an integer x (2≤x<10200000). An extra imperative on the input: the appropriate response consistently exists, i.e you can generally choose two nearby substrings of the string s so that in the event that…

Given that P(x, y, z) is a propositional function such that the universe for x,y,z is {1,2}. Furthermore, suppose that the propositional function is true in the following cases, namely: P(1, 1, 1), P(1, 2, 1), P(1, 2, 2), P(2, 1, 1), P(2, 2, 2); and it is false, otherwise. Therefore, deter- mine the truth value of each of the following quantified statements, viz: (a) VxVyz(x, y, z) (b) Vx³y³zP(x, y, z) (c) VzxP(x, y, z) (d) xyz(x, y, z)