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Problem 3. Let m, n = Z with 2 ≤ m ≤ n. 3.1. Let (a1 a2 that ... am) Є Sn be any m-cycle, and let yЄ Sn be arbitrary. Show -1 (a1 a2 ... am) = ((a1) (a2) ... (am)). 3.2. Let σ = Sn be an n-cycle and let A = {0}. Prove that Cs (A) = (σ).

Problem 3. Let m, n = Z with 2 ≤ m ≤ n. 3.1. Let (a1 a2 that ... am) Є Sn be any m-cycle, and let yЄ Sn be arbitrary. Show -1 (a1 a2 ... am) = ((a1) (a2) ... (am)). 3.2. Let σ = Sn be an n-cycle and let A = {0}. Prove that Cs (A) = (σ).

Trigonometry (MindTap Course List)
Trigonometry (MindTap Course List)
10th Edition
ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
Chapter6: Topics In Analytic Geometry
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Problem 5ECP: Repeat Example 5 when microphone A receives the sound 4 seconds before microphone B.
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Problem 3. Let m, n = Z with 2 ≤ m ≤ n. 3.1. Let (a1 a2 that ... am) Є Sn be any m-cycle, and let yЄ Sn be arbitrary. Show -1 (a1 a2 ... am) = ((a1) (a2) ... (am)). 3.2. Let σ = Sn be an n-cycle and let A = {0}. Prove that Cs (A) = (σ).
Transcribed Image Text:Problem 3. Let m, n = Z with 2 ≤ m ≤ n. 3.1. Let (a1 a2 that ... am) Є Sn be any m-cycle, and let yЄ Sn be arbitrary. Show -1 (a1 a2 ... am) = ((a1) (a2) ... (am)). 3.2. Let σ = Sn be an n-cycle and let A = {0}. Prove that Cs (A) = (σ).
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