A. By supplying the correct letter on each number in proving: AnB = (A U B) n (ĀU B) N (A U B) COLUMN A COLUMN B STATEMENT REASON A. (AUØ) n (Ā U B) ANB = (AU B) n (A U B) n (ĀU B) 17. 18. ANB = B. ANB C. [(A UB)n (AUB)]n (Ā uB) D. Complement Law E. Commutative F. Identity Law Associative Law ANB = [AU (B O B)]n (Ã U B) 20. ANB = ANB = A O (Â U B) 22. ANB = ANB ØU(AN B) 19. Complement Law 21. Distributive Law 23. Identity Law G. Distributive Law H. (ANĀ)U (AN B) 24.A N B =

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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A. By supplying the correct letter on each number in proving: A nB = (A U B) n (Ā U B) N (A U B)
COLUMN A
COLUMN B
STATEMENT
REASON
A. (AUØ)n (ĀU B)
ANB = (A UB) n (A U B) n (Ā U B) 17.
18. ANB =
ANB = [A U (B O B)]N (Ā U B)
20. ANB =
ANB = AN (ĀU B)
22. ANB =
ANB = ØU (ANB)
B. ANB
c. [(A UB)n (AU B)]n (Ā U B)
D. Complement Law
Associative Law
19.
Complement Law
E. Commutative
F. Identity Law
G. Distributive Law
21.
Distributive Law
H. (ANĀ) U (A N B)
23.
24.A nB =
Identity Law
Transcribed Image Text:A. By supplying the correct letter on each number in proving: A nB = (A U B) n (Ā U B) N (A U B) COLUMN A COLUMN B STATEMENT REASON A. (AUØ)n (ĀU B) ANB = (A UB) n (A U B) n (Ā U B) 17. 18. ANB = ANB = [A U (B O B)]N (Ā U B) 20. ANB = ANB = AN (ĀU B) 22. ANB = ANB = ØU (ANB) B. ANB c. [(A UB)n (AU B)]n (Ā U B) D. Complement Law Associative Law 19. Complement Law E. Commutative F. Identity Law G. Distributive Law 21. Distributive Law H. (ANĀ) U (A N B) 23. 24.A nB = Identity Law
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