Given an argument: Vx(S(х) > Н(х)) Ex(R(x) ^¬H(x)) .. 3x(R(x) ^¬S(x)) Below show the proofing steps of this argument in formal reasoning. 1. Ex(R(x) ^¬S(x)) 3. R(()л-Н() P 2. P 2, EI 4. (t) 5. —Н() 3, SIMP 3, SIMP 6. S(t) → H(t) 7. ¬S(t) 8. R(t) ^¬S(t) 9. Ix(R(x) ^¬S(x)) 1, UI 5, 6, Y 4, 7, Conj 8, EG What should be X? А. S() —> H(t) В. R(*)л—Н(х) С. Уx(S(x) —> Н(х)) D. 3x(R(x) ^¬S(x)) E. None of the above
Given an argument: Vx(S(х) > Н(х)) Ex(R(x) ^¬H(x)) .. 3x(R(x) ^¬S(x)) Below show the proofing steps of this argument in formal reasoning. 1. Ex(R(x) ^¬S(x)) 3. R(()л-Н() P 2. P 2, EI 4. (t) 5. —Н() 3, SIMP 3, SIMP 6. S(t) → H(t) 7. ¬S(t) 8. R(t) ^¬S(t) 9. Ix(R(x) ^¬S(x)) 1, UI 5, 6, Y 4, 7, Conj 8, EG What should be X? А. S() —> H(t) В. R(*)л—Н(х) С. Уx(S(x) —> Н(х)) D. 3x(R(x) ^¬S(x)) E. None of the above
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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