U₁ 1₂ U₂ Multiple Choice U₂ 1₂ V5 VI V4 22 e given graphs are isomorphic, then identify the correct mapping between the sets of vertices of the two graphs. V3 ₁41₁) = V₁, ₁₁42) = V₂, ₁43) = v3, 144)= v5, and fu5)= v4 The two graphs are not isomorphic. ₁41₁) = V₁, ₁412) = V3, ₁₁43) = V₂, ₁44) = v4, and fu5) = v5 R4₁) = V₁, ₁42) = V3, R₁43) = V2, 1(44) = v5, and (45) = V4

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter12: Angle Relationships And Transformations
Section12.5: Reflections And Symmetry
Problem 20E
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Required information
NOTE: This is a multi-part question. Once an answer is submitted, you will be unable to return to this part.
Consider the following pair of graphs:
u₁
U₂
U₂
Multiple Choice
us
43
V5
VI
VA
1/2
If the given graphs are isomorphic, then identify the correct mapping between the sets of vertices of the two graphs.
V3
₁41₁) = V₁, ₁42) = V2, ₁u3) = √3, ₁44) = v5, and fu5) = V4
The two graphs are not isomorphic.
₁41₁) = V₁, 1₁4₂) = V3, flu3) = V₂, 144) = v4, and f(45) = 15
₁4₁) = V1₁, ₁42) = V3, flu3) = V₂, 144) = V5, and fu5)= v4
Transcribed Image Text:Required information NOTE: This is a multi-part question. Once an answer is submitted, you will be unable to return to this part. Consider the following pair of graphs: u₁ U₂ U₂ Multiple Choice us 43 V5 VI VA 1/2 If the given graphs are isomorphic, then identify the correct mapping between the sets of vertices of the two graphs. V3 ₁41₁) = V₁, ₁42) = V2, ₁u3) = √3, ₁44) = v5, and fu5) = V4 The two graphs are not isomorphic. ₁41₁) = V₁, 1₁4₂) = V3, flu3) = V₂, 144) = v4, and f(45) = 15 ₁4₁) = V1₁, ₁42) = V3, flu3) = V₂, 144) = V5, and fu5)= v4
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