Let D₁ = {e, r₁ r²₁ r²³, firt, r² f, r³f} defined below: 2 *= (1 2 3 4) r= ( 4 ² 21) 23 f = ( 12 ²₁ 341) 2, 3,141) ²² (1 * ² (1 2 = 2² 2 3 (1 ÷ 1, 2) +²= (1 ² 3 4) r3: 3 4 2.34 ² ³ 4 ) √²+ = (1 2 2 4 ) ײ² (1231) r

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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Given the attached image a. Find all the left cosets of {e, rf}. b. Find all the right cosets of {e, rf}.
Let D₁ = {e₁ r₁ r²₁ r²³. firt, r²f₁r³f} defined below:
3.4
12
234
*(12) - (4) A (1319) ~ (1439)
2
3
23.
4
2-3
123
2
+= [2 ²₁ 3 5 ) + ² ( 1 ² 3 4 ). r + = (!
- (1274) ²+ = (1224)
14
+
√²² (1231)
Transcribed Image Text:Let D₁ = {e₁ r₁ r²₁ r²³. firt, r²f₁r³f} defined below: 3.4 12 234 *(12) - (4) A (1319) ~ (1439) 2 3 23. 4 2-3 123 2 += [2 ²₁ 3 5 ) + ² ( 1 ² 3 4 ). r + = (! - (1274) ²+ = (1224) 14 + √²² (1231)
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