Simplify the following expressions to their shortest form: 3. AB+ BC +BC+ ABC 4. ABC+ ABC + ABC 5. A(AB) + B(AB)
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A: Answer:
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A: Lets see the solution in the next steps
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Q: 'CLO1.1:Simplify the following Boolean function AB' + A'C + AB +A'C 1 .A O 0.B O A.C O 'A.D O
A: simplify AB'+A'C+AB+A'C
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A: I have Provided this answer with full description in step-2.
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A: the solutions is given below :
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- Simplify the following regular expressions1. (a + b + ab + ba)∗ 3. a(a∗a + a∗) + a∗2. (a + λ)∗ 4. (a + b)∗ba(a + b)∗ + a∗bSimplifies the following Boolean algebraic expressions. ABC (ABC’ + AB’C + A’BC) XY (X’YZ’ + XY’Z’ + X’Y’Z’) XY + XYZ’ + XYZ’ + XYZSimplify the following Boolean expressions to a minimum number of literals:(a) ABC +A'B +ABC' (b) x'yz + xz(c) ( x +y)'(x'+y') (d) xy + x(wz + wz')(e) ( BC'+A'D) (AB'+CD') (f) (a' + c') (a + b' + c')
- Simplify the following Boolean expressions to a minimum number of literals: (e) (a + b + c')(a' b' + c) (f) a'bc + abc' + abc + a'bc': Reduce the following Boolean expressions to their simplest form *: F = abc + (a + c) + bc (number of literals)Answer the given question with a proper explanation and step-by-step solution. Qns: Write a Little Man program that adds a column of input values and produces the sum as output. The first input value will contain the number of values that follow as input to be added.
- Evaluate the following infix expression using algorithm and choose the correct answer. a+b*c-d/e^f where a=1, b=2, c=3, d=4, e=2, f=2. i) 6 ii) 8 iii) 9 iv) 7Create truth tables for the following expressions:a. S = NOT((A OR B) AND (NOT(A) OR NOT(B)))b. S = (A AND B) OR NOT(A OR B)c. S = (A) OR (B AND C) OR (NOT(B OR C) AND (A OR C))d. S = ((A AND B) OR (C AND D)) AND NOT((C AND NOT(A)) OR (B AND D))Implement the following Boolean expressions as they are stated: (a) X = ABC + AB + AC (b) X = AB(C + DE)
- C++ program Write C++ program to find the summation and the average of all odd numbers between 11 & 99. Your answerConvert the following infix expressions to postfix notations. (A + B) + (C + D) * E A - (B + C) * D + E / F ((A + B) / (C - D) + E) * F - G A + B * (C + D) - E / F * G + HReduce the following Boolean expressions to the required number of literals. (a) ABC+A’B’C+A’BC+ABC’+A’B’C’ to five literals (b) BC+AC’+AB+BCD to four literals note ' represents complement