The postfix form of the expression (G+ F)*(E*D- C)*B / A is?
Question
The postfix form of the expression (G+ F)(ED- C)*B / A is?
Solution
To convert the infix expression (G + F) * (E * D - C) * B / A into postfix form, follow these steps:
- Fully parenthesize the expression: (((G + F) * ((E * D) - C)) * B) / A
- Move the operators: GF+ ED* C- * B* A/
- Remove unnecessary parentheses: GF+ED*C-BA/
So, the postfix form of the expression (G + F) * (E * D - C) * B / A is GF+ED*C-BA/.
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Convert the expression ((A + B) * C – (D – E) ^ (F + G)) to equivalent Postfix notation.OptionsAB + C * DE - - FG ^ +AB + C * DE + - FG - ^AB + C - DE * - FG + ^AB + C * DE - - FG + ^
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