Convert the following expression to its Prefix and Postfix equivalents. ((A + B) * C - (D - E) ^ (F + G))
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((A + B) * C - (D - E) ^ (F + G))
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- Transform the following infix expressions into their equivalent postfix expressions 1. (A-B)* (D/E) 2. ((300+23)*(43-21))/(84+7))Write all permutation for ABC. (Consider as a letter A, B,C).(in python)(b) Consider the following arithmetic expression in postfix notation: Postfix expression: a bc - + de f -g/h + * - i. Write the equivalent infix expression and prefix expression for the above expression. ii. Create an expression tree for the above expression.
- Convert the following infix expression to postfix and prefix expression.K+L-M*N+(O^P)*W/U/V*T+QGiven the following expression, Z = [(G +E) * A] – [H * (A + S / L)] i. Convert the expression to postfix notation.Convert the following infix expression into its equivalent prefix and postfix expressions. (i) 4 * 4 + 8 / 1
- 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)Convert the following infix-expression to the prefix-expression and postfix-expression. ((((A+B)/B) +((C+D) *E))-F)L03(a) : Write down the Part Programming codes for (Z) in capital.