the following infix notation: (A + B) * (C / (D – E)) + F ^ G
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Subject : Data Structure
Given the following infix notation:
(A + B) * (C / (D – E)) + F ^ G
convert the Infix notation above to Postfix notation using Stack.
Step by step
Solved in 3 steps with 5 images
- Stack Simulation Create a java program that will simulate PUSH() and POP() operations using a 1-D array representation.Each operation is dependent from each other and it's carried out in the next question in a sequential order.Given:Empty STACK with 10 elements.Subject:DATA STRUCTURE Q:Give reason of choosing a list over an array when implementing a stack data structure4. Sort elements in an array-based stack in ascending order, i.e. make the smallest element to be the top element of the stack. E.g. given the stack elements (from bottom to top): 90, 70, 80, 10, sort the elements to make the stack elements become (from bottom to top): 90, 80, 70, 10. The only data structure you can use is array-based stack. In addition to the given stack, you can use only one extra stack to store some temporary data. Given a stack st, use one extra stack, tmpst, to store temporary data. Here are some hints of the idea. Pop out the top element of st to a variable tmp. If the stack tmpst is empty, push tmp onto tmpst; if tmpst is not empty, pop out its top element and push that element onto st until the top element of tmpst is smaller than tmp, then push tmp onto tmpst .. a. Write a program to implement the stack based sorting. b. Take the input (90, 70, 80, 10) as an example. c. Print all the push and pop operations in proper format. d. At the end, print the sorted…
- 3. Suppose + and - have HIGHER PRECEDENCE than * and /, and that you have the following infix expression: 3* 5+2-(6+3/3) Convert the expression from infix to postfix. Fill out the table, showing each step you take. List the action of each step and show the contents of the stack and postfix expression after completing the action. The first step is done for you. Popping an element off the stack and appending it to the postfix expression is one step. Action Add 3 to postfix. Stack (empty) Evaluate the postfix expression to produce the final integer result. Postfix 3#include <stdio.h>#include <stdlib.h>#include <string.h> typedef struct LINKED_STACK_NODE_s *LINKED_STACK_NODE; typedef struct LINKED_STACK_NODE_s{LINKED_STACK_NODE next;void *data;} LINKED_STACK_NODE_t[1]; typedef struct LINKED_STACK_s{LINKED_STACK_NODE head;int count;} LINKED_STACK_t[1], *LINKED_STACK; typedef struct{int R;int C;} POS_t[1], *POS; LINKED_STACK stack_init();void stack_free(LINKED_STACK stack);void stack_push(LINKED_STACK stack, void *data);void *stack_pop(LINKED_STACK stack);void *stack_top(LINKED_STACK stack);int is_empty(LINKED_STACK stack); int is_empty(LINKED_STACK stack){return stack->head == NULL;} LINKED_STACK stack_init(){LINKED_STACK stack = (LINKED_STACK)malloc(sizeof(LINKED_STACK_t));if (stack == NULL){printf("\nproblem with initializing stack\n\n");return NULL;}stack->head = NULL;stack->count = 0;return stack;} void stack_free(LINKED_STACK stack){while (is_empty(stack) == 0){stack_pop(stack);}free(stack);}void…#include <stdio.h>#include <stdlib.h>#include <string.h> typedef struct LINKED_STACK_NODE_s *LINKED_STACK_NODE; typedef struct LINKED_STACK_NODE_s{LINKED_STACK_NODE next;void *data;} LINKED_STACK_NODE_t[1]; typedef struct LINKED_STACK_s{LINKED_STACK_NODE head;int count;} LINKED_STACK_t[1], *LINKED_STACK; typedef struct{int R;int C;} POS_t[1], *POS; LINKED_STACK stack_init();void stack_free(LINKED_STACK stack);void stack_push(LINKED_STACK stack, void *data);void *stack_pop(LINKED_STACK stack);void *stack_top(LINKED_STACK stack);int is_empty(LINKED_STACK stack); int is_empty(LINKED_STACK stack){return stack->head == NULL;} LINKED_STACK stack_init(){LINKED_STACK stack = (LINKED_STACK)malloc(sizeof(LINKED_STACK_t));if (stack == NULL){printf("\nproblem with initializing stack\n\n");return NULL;}stack->head = NULL;stack->count = 0;return stack;} void stack_free(LINKED_STACK stack){while (is_empty(stack) == 0){stack_pop(stack);}free(stack);}void…
- Define stack pointer.Please explain the functionality of Stack and Heap. The stack pointer, the frame pointer, and other relevant data are included.LINKED LIST IMPLEMENTATION Subject: Data Structure and Algorithm in C++Create a Student Record Management system that can perform the following operations:1) Insert student records2) Delete student record3) Show student record4) Search student record The student record should contain the following items1) Name of Student2) Student Matriculation ID number3) Course in which the student is enrolled4) Total marks of the student Approach: With the basic knowledge of operations of Linked Lists like insertion, deletion of elements in linked list, the student record management can be created. Below are the functionalities explained that are to be implemented.●Check Record: It is a utility function of creating a record it checks before insertion that the Record Already exist or not. It uses the concept of checking for a Node with given Data in a linked list.-Create Record: It is as simple as creating a new node in the Empty Linked list or inserting a new node in a non-Empty linked list.-Search…
- C++ ProgrammingActivity: Linked List Stack and BracketsExplain the flow of the code not necessarily every line, as long as you explain what the important parts of the code do. The code is already correct, just explain the flow #include "stack.h" #include "linkedlist.h" // SLLStack means Singly Linked List (SLL) Stack class SLLStack : public Stack { LinkedList* list; public: SLLStack() { list = new LinkedList(); } void push(char e) { list->add(e); return; } char pop() { char elem; elem = list->removeTail(); return elem; } char top() { char elem; elem = list->get(size()); return elem; } int size() { return list->size(); } bool isEmpty() { return list->isEmpty(); } };in c++ In a stack with 15 elements assume that the data elements are integer values. Write afunction that pops the elements one by one, add 5 to each integer and push the elementback to the stackR: this is data structure of algorithms subject and topic is all about Stack Applications