Advantages of Pseudocode: O Reduced complexity. OIncreased flexibility. OIncreased flexibility. O All of above.
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- Postfix interpreter def postfix_evaluate(items): When arithmetic expressions are given in the familiar infix notation 2 + 3 * 4, we need to use parentheses to force a different evaluation order than the usual PEMDAS order determined by precedence and associativity. Writing arithmetic expressions in postfix notation (also known as Reverse Polish Notation) may look strange to us humans accustomed to the conventional infix notation, but is computationally far easier to handle, since postfix notation allows any evaluation order to be expressed unambiguously without using any parentheses at all! A postfix expression is given as a list of items that can be either individual integers or one of the strings '+', '-', '*' and '/' for the four possible arithmetic operators. To evaluate a postfix expression using a simple linear loop, use a list as a stack that is initially empty. Loop through the items one by one, in order from left to right. Whenever the current item is an integer, just append…Data structure in C language: Illustrate the following sorting methods by explaining their algorithm , mention their algorithm properties: time complexity and space complexity and various situations, stability, andweather it’s in place or not and the running time of the algorithm when the data array is: 1-Sorted (ascending)2-Sorted (descending)3-Not sorted The algorithms: 1. Insertion2. Selection3. Bubble4. Shell5. Merge6. Heap7. Quick8. Radix Please attach a clear photoPostfix interpreter def postfix_evaluate(items): When arithmetic expressions are given in the familiar infix notation 2 + 3 * 4, we need to use parentheses to force a different evaluation order than the usual PEMDAS order determined by precedence and associativity. Writing arithmetic expressions in postfix notation (also known as Reverse Polish Notation) may look strange to us humans accustomed to the conventional infix notation, but is computationally far easier to handle, since postfix notation allows any evaluation order to be expressed unambiguously without using any parentheses at all! A postfix expression is given as a list of items that can be either individual integers or one of the strings '+','- and '/' for the four possible arithmetic operators. To evaluate a postfix expression using a simple linear loop, use a list as a stack that is initially empty. Loop through the items one by one, in order from left to right. Whenever the current item is an integer, just append it to…
- Im working with R code.Can you explain what each code does or like an explaination of the code?Please convert the code in C language #include <bits/stdc++.h>using namespace std; class Node{ public: int data; //value Node *left; //pointer to left child Node *right; //pointer to right child}; // creating new nodeNode* newnode(int data) { Node* node = (Node*)malloc(sizeof(Node)); node->data = data; node->left = NULL; node->right = NULL; return(node); } Node* LCA(Node *root, int n1, int n2){while(true){ if((root->data>=n1 && root->data<=n2)||(root->data<=n1 && root->data>=n2)) return root; if(n1<root->data) root=root->left; else root=root->right; }} int main(){ cout<<"tree is built as per 1st example\n"; Node *root=newnode(8); root->left= newnode(4); root->right= newnode(10); root->right->right=newnode(11); root->right->left=newnode(9); root->left->left=newnode(3);…
- 300-500 words per discussion. Discuss the following derived and built-in data types. Provide examples each using c++ codes. Derived Data Type List Stack Arrays Queuethis is a data structure question read the question carefully and answer it but dont plagarize from internet dont write code I just need explanation because it is a data structure question draw tree and perform heapsort on above array read the questionFormat Requirement Algorithms in pseudo code MUST be placed in code blocks/fences, and use either the cpp or java syntax highlighter. Algorithms should follow the pseudo code standard described in handout 1. Your pseudo code should be placed in a code block, for example Algorithm alg_name(a, b) { // A description of the algorithm // input: a - a positive decimal integer; b - an integer // ouput: the sum of a and b c = a + b // or, c <- a + b return c } Do NOT change the template except the answer portion. Formulas and equations should be in math mode using Latex math symbols. Markdown math tutorial: http://tug.ctan.org/info/undergradmath/undergradmath.pdf Ways enter into the math mode in Notion: https://www.notion.so/help/math-equations
- 12.14 Zylab 3 - Single Procedure Call Given an array of at least one integer, write a program to create a new array with elements equal to the power of each element in the original array raised to the index, i.e., P[i] = A[i]^i. For this, write two functions that will be called in main function independently. ● power inputs: element (A[i]) and index (1) • task: returns the value of element raised to index (A[i]^i). } O • newElement inputs: base address of new array P (*P), current size of P (variable k) and the new element (A[i]^i) o task: add the new element at the end. o This function does not return any value (void). O Following is a sample C code to perform the required task. You may modify the code for the functions, but the task performed should not be changed. int main() { // Variable Declaration int *A, *P; int n, k; int pow; // Task of main function P[0] 1; for (int j = k = j; pow // Base addresses of A and P // Lengths of arrays A and B // Return value from power function }…Nite java progeme differents integer and double mlues using Neyloading to SUm methed averloading.Recursive Syntax The recursive structure i.e of natural language like English can be expressed in syntax rules written in the format known as BNF (Bachus-Naur Form). While BNF is ordinarily used as a guide for parsing (that is, determining whether and how a given string follows the syntax rules), An example of this can be found in the sample program SimpleRandomSentences. You should write a similar program that implements the following rules:<sentence> ::= <simple_sentence> [ <conjunction> <sentence> ]<simple_sentence> ::= <noun_phrase> <verb_phrase><noun_phrase> ::= <proper_noun> |<determiner> [ <adjective> ]. <common_noun> [ who <verb_phrase> ]<verb_phrase> ::= <intransitive_verb> |<transitive_verb> <noun_phrase> |is <adjective> |believes that <simple_sentence><conjunction> ::= and | or | but | because<proper_noun> ::= Fred | Jane | Richard Nixon | Miss…