Harrison & Western Harrison & Damen Taylor Taylor & Oakley & Damen CTA Pink Line Harrison & Racine BSB SCE Taylor Taylor Taylor & Paulina & Loomis & Racine TBH Athletic Fields Maxwell & Halsted

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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Harrison &
Western
Harrison
& Damen
Taylor
Taylor
& Oakley & Damen
CTA Pink Line
Taylor
Taylor
Harrison
& Racine
Taylor
& Paulina & Loomis & Racine
BSB
SCE
TBH
Athletic
Fields
Maxwell
& Halsted
Transcribed Image Text:Harrison & Western Harrison & Damen Taylor Taylor & Oakley & Damen CTA Pink Line Taylor Taylor Harrison & Racine Taylor & Paulina & Loomis & Racine BSB SCE TBH Athletic Fields Maxwell & Halsted
Answer the following questions:
a. Is there a path of length greater than 1 from Athletic Fields to Taylor & Racine? If so,
find one. If not, explain why.
b. Is there a walk of length greater than 2 from Taylor & Racine to Taylor & Paulina? If so,
find one. If not, explain why.
c. Is there a circuit of length greater than 2 and less than 6 starting at Taylor & Paulina?
If so, find one. If not, explain why.
d. Is there a cycle of length greater than 6 starting at CTA Pink Line? If so, find one. If not,
explain why.
e.
Is there an edge from SCE to itself in G* for some odd integer k? Justify your answer.
Transcribed Image Text:Answer the following questions: a. Is there a path of length greater than 1 from Athletic Fields to Taylor & Racine? If so, find one. If not, explain why. b. Is there a walk of length greater than 2 from Taylor & Racine to Taylor & Paulina? If so, find one. If not, explain why. c. Is there a circuit of length greater than 2 and less than 6 starting at Taylor & Paulina? If so, find one. If not, explain why. d. Is there a cycle of length greater than 6 starting at CTA Pink Line? If so, find one. If not, explain why. e. Is there an edge from SCE to itself in G* for some odd integer k? Justify your answer.
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