### Problem 6Explain how one can identify connected components of a graph by using1. a depth-first search.2. a breadth-first search. Algorithms in pseudo code **MUST** be placed in code blocks/fences,andusecppas the syntax highlighter.Algorithms should follow the pseudo code standard described in*Pseudocode Handout*.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.-pdfTwo ways to enter math mode:Insert a pair of dollar signs: \Syour equations go here\$. Thisis the inline math mode. *Notice that there is no space between the Nand the letter*.Insert a pair of double-dollar signs: your equations go here\$1$, which produces a standalone equation/formula set.

Answered: ### Problem 6 Explain how one can…

### Problem 6 Explain how one can identify connected components of a graph by using 1. a depth-first search. 2. a breadth-first search.

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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Question

### Problem 6
Explain how one can identify connected components of a graph by using
1. a depth-first search.
2. a breadth-first search.

Algorithms in pseudo code **MUST** be placed in code blocks/fences,
and
use
cpp
as the syntax highlighter.
Algorithms should follow the pseudo code standard described in
*Pseudocode Handout*.
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
Two ways to enter math mode:
Insert a pair of dollar signs: \Syour equations go here\$. This
is the inline math mode. *Notice that there is no space between the N
and the letter*.
Insert a pair of double-dollar signs: your equations go here
\$1$, which produces a standalone equation/formula set.

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