i need help with the 2nd part

1. Use a stack implementation, to check that a given an arithmetic expression, that uses braces "{" & "}" or parenthesis "" &, ")" or brackets "[" & "]" as grouping symbols, is using them in a matching and balanced way. The book has an example function, called isBalancel ), that takes the input string as an argument and returns O if it is unbalanced or 1 if it is balanced. (Examples below are given only for illustrative purposes, you may come up with your own.) Examples, given for illustration of outcome Input: exp = "[0]{}{[() ( ())" Output: Balanced Input: exp = "[(1)" Output: Not Balanced Examples of other expressions 14* (6+5) A- (C+B) / [12*D] [8+ (38-14) -10] +12 { 44- [8+ (38-14) -10] +12) -7 (9/5) *celsius+32 3+4+4+5+ (4+3)-1 (3+4*x)/5-10* (y-5) * (a+b+c) /x+9* (4/x+ (A* (x^2} + {B*y)) +C 9+x}/y) 2. Use your implementation to convert well-balanced arithmetic expressions in infix notation into their equivalent expressions in postfix. (Separate your operands in the postfix notation using a single space) Remember the example in the book (see the table on next page). Infix: A-(B/C+(D%EF)/G)*H Infix Character Stack --->>> Postfix: ABC/DEF*%G/+H*. Postfix Expression - (-(+(% AB AB ABC ABC/ ABC/ ABC/D ABC/D ABC/DE ABC/DE ABC/DEF ABC/DEF*% ABC/DEF*% ABC/DEF%G ABC/DEF*% G/+ ABC/DEF*% G/+H ABC/DEF*% G/+H.. (- (+(%* (- (+(% - +