2. What is the force on q in terms of q, Q and R?
Example 1. RP 2. Q R 1:: Q = P. Answer 11. RP 2. Q R 3. Q->P (Premise) (Premise) /.. Q->P [1, 2, CA Construct deductions for each of the following arguments using Group I rules. (4) es 1. P 2. (R & S) v Q 3. NP "QI.. "(R & S) 1. P 2. "(R & S) VQ 3.`p NQ 4 5. (Premise) (Premise) (Premise)/A MR & S) If
AAA +q +q +q r r r r r C +q r r +q q r positive to more negative 12. Rank the electric potential energy that eachpne of the arrangements have, from more UE(A)> U (B)> Up(C)> Up(D) c. Up(A)>U(B) = U,(C)> U,(D) e. Up(A)>UE(D)> U,(C)= U,(B) b. U(B) U(C)>Up(4) = U, (D) d. U(A) U(D)> U, (C) = U, (B) a.
How many of the disjunctions p∨¬q, ¬p∨q, q ∨r, q ∨¬ r, and ¬q ∨¬ r can be made simultaneously true by an assignment of truth values to p, q, and r? Please explain how to find that? thinking process!
what is the utility maximization for u1(q, r, x, y) = min{qr, xy} where w=12, py=2, Price of q=1 price of x=2 and price of r =1
Show that (r ∨ p) ∧ [(∼ r ∨ (p ∧ q)) ∧ (r ∨ q)] ≡ p ∧ q.
2. (a) Show that (PVQ) + R is not logically equivalent to (P + R) V(Q + R) using a truth table. (b) Is (PAQ) → R logically equivalent to (P + R) A( Q R )? If so, use a truth table to establish this. If not, show that it is false.
Consider the following: Algorithm 1 Smallest (A,q,r) Precondition: A[ q, ... , r] is an array of integers q ≤ r and q,r ∈ N. Postcondition: Returns the smallest element of A[q, ... , r]. 1: function Smallest (A , q , r) 2: if q = r then 3: return A[q] 4: else 5: mid <--- [q+r/2] 6: return min (Smallest(A, q, mid), Smallest (A, mid + 1, r)) 7: end if 8: end function (a) Write a recurrence...
Question 5 Calculate I, and I, for the circuit below, if 1. R=25 Q 2. R=05 2 What is the value of R when I, is zero? 02 Q 02 2 150 V 120 V
4. Suppose R and Q are functions such that: Q(-1) = 5 R(-1) = -4 R(5) = 7 Q'(-1) = -3 R'(-1) = 2 R' (5) = -1 Iff(x) = R(Q(x)), find f'(-1). f'(-1) = T.