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Consider the following Huffman coding. What will be the correct code for word 'BABA'? 1 B A O 111110111110 O 1100110111110 110111110111 0101010101 QUESTION 2 How many leaves will be there, for a full binary tree with height 5? O 32 О 16 O 8 O 64

Consider the following Huffman coding. What will be the correct code for word 'BABA'? 1 B A O 111110111110 O 1100110111110 110111110111 0101010101 QUESTION 2 How many leaves will be there, for a full binary tree with height 5? O 32 О 16 O 8 O 64

Database System Concepts
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
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### Huffman Coding Consider the following Huffman coding. What will be the correct code for the word 'BABA'? #### Huffman Tree Diagram The diagram consists of a binary tree with the following structure: - Root node splits into two branches: left (0) and right (1). - Left child of the root: - Splits into nodes with 0 and 1. - Further splits for 'F' and 'D'. - Right child of the node: - Splits into nodes with 0 and 1 for 'C' and 'E'. - Right child of the root: - Splits into nodes with 0 and 1 for 'B' and 'A'. Node labels and codes: - F: 00 - D: 010 - C: 011 - E: 10 - B: 110 - A: 111 #### Answer Options: - ○ 111110111110 - ○ 1100110111110 - ○ 110111110111 - ○ 0101010101 --- ### QUESTION 2 How many leaves will be there for a full binary tree with height 5? #### Answer Options: - ○ 32 - ○ 16 - ○ 8 - ○ 64
Transcribed Image Text:### Huffman Coding Consider the following Huffman coding. What will be the correct code for the word 'BABA'? #### Huffman Tree Diagram The diagram consists of a binary tree with the following structure: - Root node splits into two branches: left (0) and right (1). - Left child of the root: - Splits into nodes with 0 and 1. - Further splits for 'F' and 'D'. - Right child of the node: - Splits into nodes with 0 and 1 for 'C' and 'E'. - Right child of the root: - Splits into nodes with 0 and 1 for 'B' and 'A'. Node labels and codes: - F: 00 - D: 010 - C: 011 - E: 10 - B: 110 - A: 111 #### Answer Options: - ○ 111110111110 - ○ 1100110111110 - ○ 110111110111 - ○ 0101010101 --- ### QUESTION 2 How many leaves will be there for a full binary tree with height 5? #### Answer Options: - ○ 32 - ○ 16 - ○ 8 - ○ 64
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