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| 22 Jan 2017 04:56 PM |
1. (Z12,+)= List the orbits of (Z12,+) List the orders of (Z12,+)
2. (Z6,+)= List the orbits of (Z6,+) List the orders of (Z6,+)
3. Draw a homomorphism between (Z12,+) and (Z6,+)
4. (Z4,+)= List the orbits of (Z4,+) List the orders of (Z4,+)
5. (Z3,+)= List the orbits of (Z3,+) List the orders of (Z3,+)
6. (Z2,+)= List the orbits of (Z2,+) List the orders of (Z2,+)
7. Find a supgroup lattice from (Z12,+) to (Z2,+).
I am Marco_LePhenix, and I approve this message! |
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Zeroxyde
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| Joined: 12 Dec 2014 |
| Total Posts: 8272 |
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Spookic
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| Joined: 11 Feb 2009 |
| Total Posts: 2052 |
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| 22 Jan 2017 05:01 PM |
| @zero set theory or some bullcrap ._. |
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Bwizzy
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| Joined: 03 Jan 2014 |
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| 22 Jan 2017 05:04 PM |
what do i get if i solve it?
offer trades on my wwa |
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| 22 Jan 2017 05:08 PM |
| #7 is (Z23,+) ####### offer trades on my wwa |
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| 22 Jan 2017 05:09 PM |
(Z23,+) (z 3 2 , - ) ^without spaces^
offer trades on my wwa |
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Aristokle
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| Joined: 02 Jul 2011 |
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| 22 Jan 2017 05:10 PM |
42
[R$0] You cant have fries without the potato - Aristokle |
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