Let A and B be a singly linked lists of length m and n, respectively. What is the time complexity of printing out all ordered palrs (a, b) where a e A and be BO(mn)Ob. On?)Oc.O(m+n)Od.O(min(m, n)) Consider the following class:class Complex {double x, y;public:Complex(double newX, double newY) {x = newX;y = newY;Complex operator+(const Complex& c) {Complex temp;temp.x = this->x + c.x;temp.y = this->y + C.y;return temp;}friend ostream& operator<<(ostream& out, const Complex& c){out << c.x << " + "<< c.y << '"i";return out;}};Let the following objects be defined:Complex a(1, 2);Complex b(3, 4);Complex c = a + b;What is the output of the statements below?

Linked list is a linear data structure. Data Given:- 2 linked lists of different sizes i.e. m…

Answered: Let A and B be a singly linked lists of…

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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QuickSort is run for an array A in a manner that PARTITION consistently produces a 5:1 split for the (sub)arrays to be sorted (recursively) next. In this case, the recurrence equation for QuickSort's runtime is what? Group of answer choices T(n) <= T(5n/10) + T(n/10) + Theta(n) T(n) <= T(5/n) + T(1/n) + Theta(n) T(n) <= T(5n/6) + T(n/6) + Theta(n) T(n) <- T(6n/5) + T(6n) + Theta(n)
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Write algorithm GetFact(s, i) pre-cond: s is a string of tokens and i is an index that indicates a starting pointwithin s. post-cond: The output consists of a parsing p of the longest substring s[i], s[i +1], ... , s[j − 1] of s that starts at index i and is a valid factor. The output alsoincludes the index j of the token that comes immediately after the parsed factor.
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Given a circular linked list, implement an algorithm that returns the node at the beginning of the loop.DEFINITIONCircular linked list: A (corrupt) linked list in which a node's next pointer points to an earlier node, soas to make a loop in the linked list.EXAMPLEInput:Output:A -> B -> C -> D -> E -> C [the same C as earlier]C

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Let A and B be a singly linked lists of length m and n, respectively. What is the time complexity of printing out all ordered palrs (a, b) where a e A and be B O(mn) Oa. Ob, n?) Oc. Om+n) Od. O(min(m, n))