Explain the terms infix expression, prefix expression, and postfix expression. Convert the following infix expressions to their postfix equivalents: (A) ((A – B) + D / ((E + F) * G)) (B) ( A – 2 * (B + C) / D * E) + F (C) 14 / 7 * 3 – 4 + 9 / 2

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Infix:The typical mathematical form of expression that we encounter generally is known as infix notation. In infix form, an operator is written in between two operands.For example:An expression in the form of

A * ( B + C ) / Dis in infix form.Prefix:In prefix expression, an operator is written before its operands. This notation is also known as “Polish notation”.For example,The above expression can be written in the prefix form as/ * A + B C D.Postfix:In postfix expression, an operator is written after its operands. This notation is also known as “Reverse Polish notation”.For example,The above expression can be written in the postfix form asA B C + * DTHE FULL ANSWER IS IN THE ATTACHMENT: