(Please help me asap, thanks.) Discrete math: In each part, either draw a graph with the given specifications or explain why no such graph exists.(a). A graph with 6 vertices that has at least two circuits, one is Euler circuit, but no Hamiltonian circuits.(b). A connected graph with 4 vertices that has three Hamiltonian circuits but no Euler circuits.(c). A circuit free graph with 6 vertices and total degree 12.(d). A binary tree to represent expression: (?−??+?∙?)∙(?÷(?−ℎ)+?). In each part, either draw a graph with the given specifications or explain why no such graph exists.(a). A graph with 6 vertices that has at least two circuits,(b). A connected graph with 4 vertices that has threeone is Euler circuit, but no Hamiltonian circuits.Hamiltonian circuits but no Euler circuits.(c). A circuit free graph with 6 vertices and total degree 12.(d). A binary tree to represent expression(+ d · e)·f ÷ (g – h) + i).a-b

An Euler circuit is a circuit covers all edges without repeating any edge. A Hamiltonian circuit is…

Answered: In each part, either draw a graph with…

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter2: Systems Of Linear Equations

Section2.4: Applications

Problem 33EQ

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(Please help me asap, thanks.) Discrete math: In each part, either draw a graph with the given specifications or explain why no such graph exists.
(a). A graph with 6 vertices that has at least two circuits, one is Euler circuit, but no Hamiltonian circuits.
(b). A connected graph with 4 vertices that has three Hamiltonian circuits but no Euler circuits.
(c). A circuit free graph with 6 vertices and total degree 12.
(d). A binary tree to represent expression: (?−??+?∙?)∙(?÷(?−ℎ)+?).

In each part, either draw a graph with the given specifications or explain why no such graph exists.
(a). A graph with 6 vertices that has at least two circuits,
(b). A connected graph with 4 vertices that has three
one is Euler circuit, but no Hamiltonian circuits.
Hamiltonian circuits but no Euler circuits.
(c). A circuit free graph with 6 vertices and total degree 12.
(d). A binary tree to represent expression
(+ d · e)·f ÷ (g – h) + i).
a-b

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