Prove that a group of order 63 must have an element of order 3 .

Name: Prove that a group of order 63 must have an element of order 3 .
Uploaded: 2021-12-20T06:36:57-08:00
Duration: 4 min 15 s
Channel: Ramesh Rajak
Description: Prove that a group of order 63 must have an element of order 3 .

Question

Allison Knapp · Accepted Answer

Step 1: We know that the order of a group is the number of its elements. So, we have a group G w

Question

Prove that a group of order 63 must have an element of order 3 .

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