Given the following tree of prefix codes, decode the bit string: 010011111000101 The image depicts a binary tree used for encoding characters into binary sequences, which might represent a simplified version of a Huffman coding tree. Below is a transcription and description of the tree structure:- The tree consists of nodes connected by edges labeled with "0" or "1".- It starts at the root node at the top.- The left branch from the root is labeled "0" and the right branch is labeled "1". ### Left Subtree:1. The left child node (from the root) leads to another branching: - Following "0" leads to a leaf node with the character "E". - Following "1" leads to another branching: - "0" leads to the character "T". - "1" leads to the character "A".### Right Subtree:2. The right child node (from the root) leads to another branching: - Following "0" leads to another branching: - "0" results in the character "R". - "1" leads to the character "S". - Following "1" leads to another branching: - "0" results in the character "I". - "1" leads to the character "X".This diagram exemplifies how binary trees can be used to encode characters with unique binary prefixes, often used in data compression techniques.

E = 000 T = 010 A = 011 R = 100 J = 101 I = 110 X = 111

Answered: Given the following tree of prefix…

Engineering

Computer Science

Given the following tree of prefix codes, decode the bit string: 010011111000101

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

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Given the following tree of prefix codes, decode the bit string: 010011111000101

The image depicts a binary tree used for encoding characters into binary sequences, which might represent a simplified version of a Huffman coding tree. Below is a transcription and description of the tree structure:

- The tree consists of nodes connected by edges labeled with "0" or "1".
- It starts at the root node at the top.
- The left branch from the root is labeled "0" and the right branch is labeled "1".

### Left Subtree:
1. The left child node (from the root) leads to another branching:
- Following "0" leads to a leaf node with the character "E".
- Following "1" leads to another branching:
- "0" leads to the character "T".
- "1" leads to the character "A".

### Right Subtree:
2. The right child node (from the root) leads to another branching:
- Following "0" leads to another branching:
- "0" results in the character "R".
- "1" leads to the character "S".
- Following "1" leads to another branching:
- "0" results in the character "I".
- "1" leads to the character "X".

This diagram exemplifies how binary trees can be used to encode characters with unique binary prefixes, often used in data compression techniques.

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