Consider the following tree for a prefix code:11yFigure 13: A tree uith 5 vertices. The top verter branches into character, a.on the left, and a verter on the right. The verter in the second level branches intocharacter, e, on the left, and a vertez on the right. The verter in the third levelbranches into two vertices. The left verter in the fourth level branches into charac-ter, e, on the left, and character, n, on the right. The right verter in the fourth levelbranches into character, d, on the left, and character, y, on the righkt. The weightof each edge branching left from a vertex is 0. The weight of each edge branchingright from a vertexr is 1.Use the tree to encode "day".Use the tree to encode "candy".Use the tree to decode "1110101101".Use the tree to decode "111001101110010".

We are entitled to solve only up to 3 sub-parts only so we will answer only the first three…

Answered: Use the tree to encode "day". Use the…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Consider the following tree for a prefix code Figure 13: A tree with 5 vertices. The top vertex branches into character, a, on the left, and a vertex on the right. The vertex in the second level branches into character, e, on the left, and a vertex on the right. The vertex in the third level branches into two vertices. The left vertex in the fourth level branches into character, c, on the left, and character, n, on the right. The right vertex in the fourth level branches into character, d, on the left, and character, y, on the right. The weight of each edge branching left from a vertex is 0. The weight of each edge branching right from a vertex is 1. Use the tree to decode “11100110111001000
ASAP PLS In each part, either draw a graph with the given specifications or explain why no such graph exists. (a). A connected graph with four vertices that has Euler circuit(s) but not a Hamiltonian circuit. (b). A connected graph with five vertices that has Hamiltonian circuits but not a Euler circuit. (c). A digraph with indegree 5 and outdegree 6. (d). A binary tree to represent expression (? ⁄ ? − ?) + ? ∙ (? + (? − ? ÷ h)).
State whether the following statement is true or false. Justify your answer with a shortproof or a counter-example The number of pairwise nonisomorphic trees on 4 vertices is 8.

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Use the tree to encode "day". Use the tree to encode "candy". Use the tree to decode "1110101101". Use the tree to decode "111001101110010".