Let P ( x )and Q( x ) be predicates and suppose D is the domain of x. In 55—58, for the statement forms in each pair, determine whether (a) they have the same truth value for every choice of P ( x), Q(x), and D , or (b) there is a choice of P ( x ),Q( x ), and D for which they have opposite truth values. ∀ x ∈ D , ( P ( x ) ∧ Q ( x ) ) , and ( ∀ x ∈ D , P ( x ) ) ∧ ( ∀ x ∈ D , Q ( x ) )
Let P ( x )and Q( x ) be predicates and suppose D is the domain of x. In 55—58, for the statement forms in each pair, determine whether (a) they have the same truth value for every choice of P ( x), Q(x), and D , or (b) there is a choice of P ( x ),Q( x ), and D for which they have opposite truth values. ∀ x ∈ D , ( P ( x ) ∧ Q ( x ) ) , and ( ∀ x ∈ D , P ( x ) ) ∧ ( ∀ x ∈ D , Q ( x ) )
Solution Summary: The author analyzes whether the pair of statements have the same truth value for every choice of P(x) and D or if they have opposite truth values.
Let P(x)and Q(x) be predicates and suppose D is the domain of x. In 55—58, for the statement forms in each pair, determine whether (a) they have the same truth value for every choice of P(x), Q(x), and D, or (b) there is a choice of P(x),Q(x), and D for which they have opposite truth values.
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You are coming home hungry and look in your fridge. You find: 1 roll and 2 slices of bread, a jar ofpeanut butter, one single serve package each of mayo and mustard, a can of cheezewhiz, some slicedham, and some sliced turkey. How many different types of (edible) sandwiches can you make? Writedown any assumptions (order matters or not, repetitons allowed or not).
Answer the questions
~
exp(10). A
3. Claim number per policy is modelled by Poisson(A) with A
sample x of N = 100 policies presents an average = 4 claims per policy.
(i) Compute an a priory estimate of numbers of claims per policy.
[2 Marks]
(ii) Determine the posterior distribution of A. Give your argument.
[5 Marks]
(iii) Compute an a posteriori estimate of numbers of claims per policy.
[3 Marks]
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MFCS unit-1 || Part:1 || JNTU || Well formed formula || propositional calculus || truth tables; Author: Learn with Smily;https://www.youtube.com/watch?v=XV15Q4mCcHc;License: Standard YouTube License, CC-BY