the complement of the following logical expression xy'+yw
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Question 4
the complement of the following logical expression xy'+yw
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- Task 3: Simplifying Boolean functions Simplify the following Boolean expression F (A, B) = (A . B) + A' (A+B) Draw the simplified and the original Boolean expression using EWB and make sure that they are booth equivalent by filling-in the following truth table. B F(A, B) (original) Y (Simplified) A 1 1.F=ab+abc+b'c'+a'b'c' Simplify above Boolean function algebraicallySimplify the following expression as much as possible I need answer fas
- Question Number Four: Answer each one of the following questions in the space assigned: 1- Simplify each of the following expressions using boolean algebra identities: [4 Marks] a- AB + A( CD + CD') b- ( BC' + A'D) ( AB' + CD') 2- Optimize (simplify) the following boolean function F together with the don't care conditions d in Product-of-sums using k-map: F(A,B.C.D) = IIM (1,3,4,6,9,11)+Ed (0,2,5,8,10,12,14)QUESTION 36 Match the following expressions to the written request. ✓ Write x + y as a sum-of-products in the variables x and y. ✓ Write x(y + 1) as a sum-of-products in the variables x and y. ✓ Write (x + y)(x + y) as a sum-of-products in the variables x and y. Write 1 as a sum-of-products in the variables x and y A. xy + xy B. xy + xy C. xy + xy + xy D. xy + xy + xy + xyWhich property of real numbers is demonstrated by this equation? a (b+c+d) = ab+ ac+ ad which property of real number is demonstrated by thus equation?
- Given the following FSM M, the correct statements are: a b aaabbbaba is in L(M). baaabaaa is in L(M). abbbbba is in L(M). abbbbbba is in L(M). b a aIdentify if TRUE or FALSE: Question 4. 348 +668 = 1228 Question 5. Using Boolean algebra, the simplified form of (X’Y’Z’ + X’YZ ‘+ X’YZ + XYZ’) is (X’Z’ + YZ’ + X’Y) Question 6. Simplified Boolean Expression of (A + C)(AD + AD’) + AC + C is A+CQ6: Convert the following CFGS to be in Chomsky Normal Form, and write and explain all the steps that you do. 1. S- ASA | aB A -B|S B→ b|ɛ 2. S- AbA A - Aa |ɛ