Convert the following SOP/POS expressions to canonical SOP/POS expressions. a. F=AB + AC + BC b. Y = A'BC + B'C + A'C' c. F = (p' + q + r) * (q' +r+s') * (p + q' + r'+s]
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- Consider the infix expression exp = ( ( 8 / 2 ) + 3 ) * 1 to solve the questions given below: a: Trace the process of converting the infix expression into It's postfix form. b: Evaluate the postfix expression you obtained in part a. *************************************************************************************** Note: Solve the question in your notebook. Draw two tables as shown below. Scan or take a picture, upload the file. a: Next token Action Content of stack Postfix expression b: Next token Action Content of stack1- The function F (x,y,z) = x'y' + yz is equivalent to: a ) Ση(2,3 ,4) b) Σm(2,3 ,5) C) Σm(1,2 ,5) d) Σm( 0,1,3,7)Construct a regular expression for L = { w is in {a,b} * / |w| is >= 4 }
- Simplify the following Boolean expression: A + [(B + C). D + B]. ĀF= (~A xor ~B) or ~CF= ~A or ~B or ~CF= ((~A or B) and (~A or ~B)) or (C+~A) Use the functions above to create digital circuits.2- Use Boolean Algebra to simplify the following functions.F= (~A+B) (A+B)(C+A)F= ABC+ A(~B+~C)+C(A+B)F=(A+B)(A+C)(B+C)Write a function that returns the real part of the dominant eigenvector of M(a 11*11matrix), normalized to sum to 1. use python