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Data Structures
  • Data Structures Manual
  • Arrays
    • Array ADT
    • Linear Search
    • Binary Search
    • Some More Basic Operations
    • Reversing an Array
    • Operations in a Sorted Array
    • Merging Two Arrays
    • Set Operations
    • Finding Missing Elements
    • Duplicates in an Array
    • Getting a Pair whose Sum = K
    • Finding Max & Min in Single Scan
  • Strings
    • Finding the Length of a String
    • Changing Cases in a String
    • Finding Number of Vowels, Consonants & Words
    • Reversing a String
    • Checking for Palindrome
    • Duplicates in a String
    • Checking if Strings are Anagrams
    • Permutations of a String
  • Singly Linked List
    • Displaying the Nodes
    • Counting the Nodes
    • Sum of all Nodes
    • Finding the Maximum Element
    • Searching in a Node
    • Inserting a Node
    • Inserting a Node in Sorted List
    • Deleting a Node
    • Checking if List is Sorted
    • Removing Duplicates from a List
    • Reversing a Linked List
    • Concatenating Two Lists
    • Detecting a Loop in Linked List
    • Merge Two Sorted Lists
    • Finding the Middle Node
  • Cirular Linked List
    • Displaying the Nodes
    • Inserting a Node
    • Deleting a Node
  • Doubly Linked List
    • Inserting a Node
    • Deleting a Node
    • Reversing a Doubly Linked List
    • Circular Doubly Linked List
  • Stack
    • Stack Using Array
    • Stack Using Linked List
    • Balancing Parenthesis
    • Infix to Postfix
    • Evaluation of Postfix Expression
  • Queue
    • Queue using Array
    • Queue using Linked List
    • Double Ended Queue
  • Binary Tree
    • Creating a Binary Tree using Queue
    • Recursive Tree Traversals
    • Iterative Tree Traversals
    • Level Order Traversal
    • Counting Nodes in a Binary Tree
    • Finding the Height of Tree
    • Finding Sum of All Nodes
  • Binary Search Tree
    • Searching in a BST
    • Inserting in a BST
    • Deleting in a BST
  • AVL Tree
    • Inserting in an AVL Tree
    • AVL Tree Rotations
    • Deleting in an AVL Tree
  • Heap
    • Inserting in a Heap
    • Deleting in a Heap
    • Heapify
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  • Procedure :
  • C Function :

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  1. Stack

Balancing Parenthesis

A program to check if the parenthesis are balanced in an equation.

Procedure :

  • Iterate through the input equation character by character.

  • If an opening bracket is found, push it to stack.

  • If a closing bracket is found, pop from the stack and check if the popped bracket and the closing bracket match (are of the same type).

  • If stack is empty and a closing bracket is found, the parenthesis are not balanced.

  • If the stack is empty after iterating through all the characters, the parenthesis are balanced. Else, they are not balanced.

C Function :

// Function to check if pair is matching

int isMatchingPair(char a, char b) {

    if ( (a == '(' && b == ')') || (a == '[' && b == ']') || (a == '{' && b == '}') ) {
        return 1;
    } 
    return 0;

}

int isBalanced(char *equation) {

    // Creating a stack of max size equal to string length
    int len = strlen(equation);
    char stack[len];
    int top = -1;
    
    // Iterating through each character
    for (int i = 0; equation[i] != '\0'; i++) {
        // Push to stack if opening bracket
        if (equation[i] == '(' || equation[i] == '[' || equation[i] == '{') {
            top++;
            stack[top] = equation[i];
        } 
        // Pop from stack if closing bracket
        else if (equation[i] == ')' || equation[i] == ']' || equation[i] == '}') {
            char poppedBracket = stack[top];
            top--;
            // If pairs are not matching, return false.
            if (!isMatchingPair(poppedBracket, equation[i])) {
                return 0;
            }
        }
    }

    // If stack is empty, parenthesis are balanced.    
    if (top == -1) {
        return 1;
    }
    return 0;

}

Contributed by Nitin Ranganath

PreviousStack Using Linked ListNextInfix to Postfix

Last updated 4 years ago

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