#1 Let (123) (45). Fill out the following table: TH 7 simplified (as disjoint cycles): The order of r: r = The inverse of r: T Tas a product of transpositions: 7 conjugated by a: ara A power of T: 70 (1432)(56)(254)
#1 Let (123) (45). Fill out the following table: TH 7 simplified (as disjoint cycles): The order of r: r = The inverse of r: T Tas a product of transpositions: 7 conjugated by a: ara A power of T: 70 (1432)(56)(254)
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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
Transcribed Image Text:#1 Leto (123) (45). Fill out the following table:
T=
7 simplified (as disjoint cycles):
The order of r: || =
The inverse of r: T
7 as a product of transpositions:
7 conjugated by a: arg¹ =
A power of T: 790,
B
(1432)(56) (254) (1234)(1423) (246) (12)(345)(1357)
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