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@jtvatsim
5(a) doesn't look too bad. You could assume without loss of generality that y > z, that is, y = z + r for some r > 0, and show that the given expression yields y for max(y,z) and z for min(y,z).
5(b) should follow quickly from 5(a)... but I haven't looked at it in depth.
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@jtvatsim
thats my book
OK, thanks.
I should definitely be able to get a proof for 4. There is one in my book that I can probably use.
ok
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what about 3?
Haven't quite figured out what they are talking about yet... but I'm not giving up yet. :)
ok. thanks
Here is my attempted proof for problem 4. I'm mentally tired right now, so I'll take a look at problem 3 later. Hope this first proof helps! :)
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