3. Use C.P. or I.P. or both to construct proofs for the following (= Unit 9 -plus the rules from Units 7 and 8) [0.75 mark each]. a. A (BVC), C = (E. F), ~ (F v B) /.. ~ A b. A (XY), B = (Dv~F), ~(Dv W), F = ~Y. (A. B) > ~ X c. A 7. T (E (BVC)), S = ~(Dv C), T (S. ~ B), ~ Av C (DVE) 1 [Extra credit, 1 mark] d. (C. (F v E)) v (C. ~ (F v E)), F~B, (AC) = ~ (X > E) /.. B > C
3. Use C.P. or I.P. or both to construct proofs for the following (= Unit 9 -plus the rules from Units 7 and 8) [0.75 mark each]. a. A (BVC), C = (E. F), ~ (F v B) /.. ~ A b. A (XY), B = (Dv~F), ~(Dv W), F = ~Y. (A. B) > ~ X c. A 7. T (E (BVC)), S = ~(Dv C), T (S. ~ B), ~ Av C (DVE) 1 [Extra credit, 1 mark] d. (C. (F v E)) v (C. ~ (F v E)), F~B, (AC) = ~ (X > E) /.. B > C
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
Related questions
Question
![3. Use C.P. or I.P. or both to construct proofs for the following (= Unit 9
-plus the rules from Units 7 and 8) [0.75 mark each].
a. A (BVC), C = (E. F), ~ (F v B) /.. ~ A
b. A (XY), B = (Dv~F), ~(Dv W), F = ~Y. (A. B) > ~ X
c. A
7. T
(E (BVC)), S = ~(Dv C), T (S. ~ B), ~ Av C
(DVE)
1
[Extra credit, 1 mark]
d. (C. (F v E)) v (C. ~ (F v E)), F~B, (AC) = ~ (X > E)
/.. B > C](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fcf425404-2167-4a1b-b546-cccac75299ab%2Fd639d083-d3fa-44d2-8bc0-8a6ad66c9b24%2Fv0goc2s_processed.png&w=3840&q=75)
Transcribed Image Text:3. Use C.P. or I.P. or both to construct proofs for the following (= Unit 9
-plus the rules from Units 7 and 8) [0.75 mark each].
a. A (BVC), C = (E. F), ~ (F v B) /.. ~ A
b. A (XY), B = (Dv~F), ~(Dv W), F = ~Y. (A. B) > ~ X
c. A
7. T
(E (BVC)), S = ~(Dv C), T (S. ~ B), ~ Av C
(DVE)
1
[Extra credit, 1 mark]
d. (C. (F v E)) v (C. ~ (F v E)), F~B, (AC) = ~ (X > E)
/.. B > C
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