Convert these given expressions in postfix notation using stack Q no: 1 2 * (5 * (3 + 6)) / 5 – 2 Q no:2 A+(B*C-(D/E^F)*G)*H Q no: 3 5*(6+2)-12/4 Q no:4 A+(B*C+D)/E
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Convert these given expressions in postfix notation using stack
Q no: 1 2 * (5 * (3 + 6)) / 5 – 2
Q no:2 A+(B*C-(D/E^F)*G)*H
Q no: 3 5*(6+2)-12/4
Q no:4 A+(B*C+D)/E
Step by step
Solved in 5 steps
- Convert the following infix expression to prefix expression using stack Infix: (A+ B * C) (M * N - G) + (X/Y * N)Convert the following expression to postfix and show the contents of Stack and the output expression at each step. Also Evaluate the Expression using AB/C-D* E+F Where A = 8, B = 2, C = 3, and D= 6 E=9,F=10 Symbol Stack Contents output Result :Evaluate the given arithmetic expression using Stack. 6 + 5 ^ 2 / (3 +9 )+ ((8 – (4 – 3)) + 5 )* 7 + 3 * 6 *4 * (2 / 2) /2 -1 ^ 2
- We can use a stack to create the correct Postfix Expressions Given the following expression: ((d * e + f ) * g) + (a + b * c) What is the corresponding postfix expression? Select one: A.de*f+g*abc+*+ B.((de*f)+g*)(abc*+)+ C.de*f+g*abc*++ D.de*f+g*))abc*++)Convert and evaluate the following postfix expression using stack. 7 9 + 3 * 4 2 – / a b – c / d e + *Convert the following Infix Notation to Postfix Notation 1. A/B*C + D *E Stack 2. A/B* (С+D)*E 3. (A* В+ C)/(С - А) + D *E
- 3. Convert the following infix expression to postfix using a stack. (a * b / c) + (b² + c³ - a) – (a + b) * (b + c)2. Convert the following infix expression to postfix using a stack. (a * b / c) + (b + c3 – a) – (a + b) * (b * c)Convert the following infix expression to postfix expression using stack. Infix: (A/ B * C) (M + N - G) + (X+Y * N)
- Q 2 For the given expression, use Stack algorithms to 10 - ( 2 +1) x 3 + 8/4 (i) Find the postfix expression from the given infix expression Evaluate the resulting postfix expression (ii)Convert the following Infix to Postfix using Stack Algorithm: Infix Expression: A+B *CAD-EFor this quiz you are required to implement evaluating postfix expression to get the result of an expression by using the postfix expression as the following example by using stack. UIM Evaluating Postfix Expression : UNIVERSITI TEKNOLOGI MALAYSIA 246+* Postfix Ch Opr Opn1 Opn2 Result Stack 246 + 2 2 4 24 246 + 6 4 2 10 2 20 * 46+ * 6+ * * 6+ * 10 10 20