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15*. Find an explicit epimorphism from Z24 onto a group of order 6. (In your work, identify the image group.

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Chapter 6, Section 6.2, Question 037
The table below contains values of f(x)
0
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...

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15*. Find an explicit epimorphism from Z24 onto a group of order 6. (In your work, identify the imagegroup.

<p>To construct a homomorphism from Z24 , which is onto a group of order 6.&nbsp;</p>

<p>As Z24 is abelian, the image group of order 6 (necessarily abelian, as the map needs to be onto) must be the cyclic group Z6. So, it is required to construct an explicit map between these groups ,which is a homomorphism and onto at the same time</p>

15*. Find an explicit epimorphism from Z24 onto a group of order 6. (In your work, identify the image group.

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15*. Find an explicit epimorphism from Z24 onto a group of order 6. (In your work, identify the image group.

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