Advanced Engineering Mathematics
10th Edition
ISBN: 9780470458365
Author: Erwin Kreyszig
Publisher: Wiley, John & Sons, Incorporated
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- EXERCISES 1. Compute the truth values of the following, given that A, B, and C are true and X, Y, and Z are false. b. ~A~C d. (Xv A) ~B f. ~(Av B) (X v Y) h. (A=X) = (B = Y) j. (~X~Y) = (A >~(X • Y)) 1. ~((A v B) v C) v (CƆ ~ (X v ~A)) n. ~[((A~B) ~C) ~X] p. ~~(A ~(B ~(C ~(X VY)))) r. ((XY) v (A•~B)) ((X v A) · (Y v~B))arrow_forward16. Consider the following propositions: r = “ODD(N) = T," m = "the output goes to the monitor," and p = "the output goes to the printer." Translate the following, as in Exercise 15. (a) The output goes to the monitor if ODD(N) = T. (b) The output goes to the printer whenever ODD(N) = T is not true. (c) ODD(N) = T only if the output goes to the monitor. (d) The output goes to the monitor if the output goes to the printer. (e) ODD(N) = T or the output goes to the monitor if the output goes to the printer.arrow_forward7. Describe the following combined propositions as English sentences if s = heavy snow, C = flight canceled, and d=there are delays a. s→C b. sAc (s V c) • (d V c) e. sA (d V c) С. d d. s- 8. Convert the following expressions into DNF format (where ! is NOT) a. (x+y!z)(!x+y+!z) b. (ху)!(х+y) 9. Are the following expressions satisfiable? a. (x+y)(!x+!z)(!y+z)(x+!z+!y) b. (x+y)(!x+!z)(!y+z)(x+!z+!y)(!x+y+!z) 10. Draw circuit for the following expression !xy(!x+y)(x+y+!z)arrow_forward
- Please don't ptovide handwritten solution .....arrow_forwardRewrite each of the following statements so that no negation is outside a quantifier or an expression involving logical operations. a.~ (VxSy ≤ T P(x, y)). b. ~ (Vx € Sy € T P(x, y)). c. ~ (VxSVy ET (P(x, y) V Q(x, y))). d. ~ (Ex € Sy T ~P(x,y) ^xy T, Q(x, y)). Sy e. ~ VxS (y TVzEL P(x, y, z) 32 Ly S, P(x, y, z)).arrow_forward1. Write the negation of the following propositions. In your final answer, negations should appear only in front of predicates. (a) 3rVy [R(x,y) → ¬T(x,y)] (b) 3Vy [R(x,y) → (¬S(x, y) V T(x, y))]arrow_forward
- Suppose that Pand Q are statements for which P→Q is false. What conclusions (if any) can be made about the truth value of each of the following statements? Briefly explain work. (a) Q (b) P↔Q (recall: P↔Q≡ (P→Q)∧(Q→P)) (c) ¬P→Qarrow_forwardUse therules of implicationand replacement to derive the conclusions of the following symbolized arguments. (All work must be shown) 1. M ˅ P 2. (P ˅ S) ⊃ (R • D) 3. M / Rarrow_forwardMatch each of the following compound propositions with the logically equivalent one. (pV¬q) P→→q (p → a) (p^(-(p^ q))) 1. ¬p/q 2. p V q 3. pVq 4. p -qarrow_forward
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