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+ Drag and drop your images or click to browse. . . Q8 (5 points) Go to http://abstract.ups.edu/aata/aata.html and do the SAGE tutorials for Chapters

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+ Drag and drop your images or click to browse. . . Q8 (5 points) Go to http://abstract.ups.edu/aata/aata.html and do the SAGE tutorials for Chapters 3 and 4. Pick a prime p 2 3, and consider the multiplicative groups U(p), U(p2), . ... Use SAGE to determine which groups are cyclic. Now do the same of p = 2, i.e, U(2), U(4), U(8), ...,. Make a conjecture based upon your experiments. (I am asking you to come up with a statement like: When p > 3, then the group U(pt ) with t 2 1 is _. If p = 2, then U(2) is _". You are making a guess on what happens in general.) + Drag and drop your images or click to browse

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