Express the Boolean function F=(X xor Z) +Y (the same Boolean function as the truth table question) in Canonical sum of products (CSOP) form and Canonical product of sums (CPOS) form
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- Using the laws of boolean algebra simplify these expressions and list the laws used to justify each step. And show a truth table for the original expression and verify that your final expression satisfies the same truth table. a. ABC + ABC’ + A’C + A’B’C + AB’C b. A'B' + A'BC' + (A + C')' c. A' + A'B'CD' + A'B'C'D' + AB'C' + AB'CD' + ABD + BC'DGive a truth-table definition of the ternary boolean operation if P then Q else R.SHOW ALL STEPS:Construct truth tables for the following: xyz+ x~(yz) + ~(Xyz) 2. (x + y)(x + z)(~x + z)
- For the Boolean functions F(X,Y,Z) and E(X,Y,Z), as given in the following truth table: (a) List the minterms of F(b) List the maxterms of E(c) List the minterms of E' (d) List the maxterms of F⋅E(e) Express the Standard Sum of Product (SSOP) form of F(f) Express the Standard Product of Sum (SPOS) of F⋅EPls help me create a truth table for the expression [(p → q) ∧ p] → qPlease help evaluating boolean expression by creating a truth table without simplifying, and then using a karnaugh map to simplify