Construct expansions in a two-individual universe of discourse for the following sentences: 1. (x)(Fx - Gx) 2. Вx)(Fx v Gx) 3. (х)[Fx D (Gx v Hx)] 4. (Вx)[Fx (Gxv Нх)] 5. (x) ~ (Fx Ɔ Gx) 6. (Ix) ~ (Fx v Gx) 7. - (x)(Fx Ɔ Gx) 8. - (3x)(Fx v Gx) 9. (x)[Fx Ɔ (Gx Ɔ Hx)] 10. (x)[Fx Ɔ ~ (Gx · Hx)] ~ 11. (3x)[(Fx · Gx) v (Hx · Kx)] 12. (x)[(Fx Gх) — (Нх Кх)] 13. (3x) ~ [(FxƆ Gx) v (Fx Ɔ Hx)] 14. - (x) ~ [(Fx · Gx) · ~ (Hx · Kx)]
Construct expansions in a two-individual universe of discourse for the following sentences: 1. (x)(Fx - Gx) 2. Вx)(Fx v Gx) 3. (х)[Fx D (Gx v Hx)] 4. (Вx)[Fx (Gxv Нх)] 5. (x) ~ (Fx Ɔ Gx) 6. (Ix) ~ (Fx v Gx) 7. - (x)(Fx Ɔ Gx) 8. - (3x)(Fx v Gx) 9. (x)[Fx Ɔ (Gx Ɔ Hx)] 10. (x)[Fx Ɔ ~ (Gx · Hx)] ~ 11. (3x)[(Fx · Gx) v (Hx · Kx)] 12. (x)[(Fx Gх) — (Нх Кх)] 13. (3x) ~ [(FxƆ Gx) v (Fx Ɔ Hx)] 14. - (x) ~ [(Fx · Gx) · ~ (Hx · Kx)]
Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter4: Polynomials
Section4.2: Adding And Subtracting Polynomials
Problem 41WE
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Only answer questions 1, 3, and 5
![Construct expansions in a two-individual universe of discourse for the following sentences:
1. (x)(Fx - Gx)
2. Вx)(Fx v Gx)
3. (х)[Fx D (Gx v Hx)]
4. (Вx)[Fx (Gxv Нх)]
5. (x) ~ (Fx Ɔ Gx)
6. (Ix) ~ (Fx v Gx)
7. - (x)(Fx Ɔ Gx)
8. - (3x)(Fx v Gx)
9. (x)[Fx Ɔ (Gx Ɔ Hx)]
10. (x)[Fx Ɔ ~ (Gx · Hx)]
~
11. (3x)[(Fx · Gx) v (Hx · Kx)]
12. (x)[(Fx Gх) — (Нх Кх)]
13. (3x) ~ [(FxƆ Gx) v (Fx Ɔ Hx)]
14. - (x) ~ [(Fx · Gx) · ~ (Hx · Kx)]](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa778142b-511d-4123-8a2e-c210efc63376%2F20c446ba-9680-4af7-a632-9f6364f979ef%2Fntm0pdh_processed.png&w=3840&q=75)
Transcribed Image Text:Construct expansions in a two-individual universe of discourse for the following sentences:
1. (x)(Fx - Gx)
2. Вx)(Fx v Gx)
3. (х)[Fx D (Gx v Hx)]
4. (Вx)[Fx (Gxv Нх)]
5. (x) ~ (Fx Ɔ Gx)
6. (Ix) ~ (Fx v Gx)
7. - (x)(Fx Ɔ Gx)
8. - (3x)(Fx v Gx)
9. (x)[Fx Ɔ (Gx Ɔ Hx)]
10. (x)[Fx Ɔ ~ (Gx · Hx)]
~
11. (3x)[(Fx · Gx) v (Hx · Kx)]
12. (x)[(Fx Gх) — (Нх Кх)]
13. (3x) ~ [(FxƆ Gx) v (Fx Ɔ Hx)]
14. - (x) ~ [(Fx · Gx) · ~ (Hx · Kx)]
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