can you Construct cayley table for dihedral six-gon given the element is {e,a,a^2,a^3,a^4,a^5,f,af,a^2f,a^3f,a^4f,a^5f}. then show that dihedral six-gon (D6) is non commutative based on the cayley table
can you Construct cayley table for dihedral six-gon given the element is {e,a,a^2,a^3,a^4,a^5,f,af,a^2f,a^3f,a^4f,a^5f}. then show that dihedral six-gon (D6) is non commutative based on the cayley table
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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can you Construct cayley table for dihedral six-gon given the element is {e,a,a^2,a^3,a^4,a^5,f,af,a^2f,a^3f,a^4f,a^5f}.
then show that dihedral six-gon (D6) is non commutative based on the cayley table
the image is the example of the cayley table:

Transcribed Image Text:Cayley table of D4
e
ro
ro
ro
rel
re2
re3
re4
e
e
ro
n²
n3
rel
re2
re3
re4
ro
ro
r²
r³
e
re2
re3
re4
rel
25252
r²
r²
r³
e
ro
re3
re4
rel
re2
n3³
e
ro
22
re4
re1
re2
re3
rel
rel
re4
re3
re2
e
ro
re2
re2
re1
re4
re3
n²
e
CCE
re3
re3
re2
rel
re4
n²
r²
e
r.³
re4
re4
re3
re2
rel
|| ગ
r²
r²
e
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