Chris
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 Dec 8 comment Divide a number to unequal parts I've not heard the term "integer partitions" before but looking at wikipedia for 2 seconds I think it is. I think the example is best way to understand what is being asked for because for example the OP doesn't state except in the example that the integers need to be the same if possible or differ by one at most but that definitely seems to be what is required from the example and the answer they have given. Though the answer given has 6x94+1x96 so I'm really not sure about the actual requirements... Dec 8 comment Divide a number to unequal parts I think you may have missed the point of the question. In the question there is an example of splitting into 7 pieces (94,94,94,94,94,95,95). Aug 20 awarded Autobiographer Jun 18 comment Solution of a quartic equation. @KlausDraeger: Ah yes, of course! Its so long since I've done this kind of thing that I've forgotten all those little tricks. :) Jun 17 comment Solution of a quartic equation. Ah, ok. I thought there may be some formula or quick shortcut to getting that without just doing the algebra. Especially because somebody commented on the question itself just stating the roots again leading me to believe there was no working needed to get there. :) Jun 17 comment Solution of a quartic equation. is there some obvious way to get b and 2-b out of that? I assume calculations would yield that but you state it in a matter of fact way as if it should be obvious... Dec 30 comment Proving that a number is an integer. Ah, that to me is just simplifying. If you are computing that way then internally you are doing what Kundor has done, ie simplifying things. Personally I don't see this as a proof. Its just asking a computer for the answer. Though of course if you trust the computer to be right its proof enough I guess. Dec 30 comment Proving that a number is an integer. @Dr.SonnhardGraubner: Can you clarify what you mean by compute then? You have an expression containing lots of cube roots of numbers that are irrational. They are not going to be able to be stored precisely in a computer so are you doing the calculation or just having something else do the simplification for you? Dec 30 comment Proving that a number is an integer. If you are computing it anyway what is the point of expanding first? And how does this prove its an integer? If you are calculating via computers then you can't be sure there isn't some rounding error in there somewhere that makes something very very close to an integer look like an integer. Wouldn't just rearranging and simplifying be a more suitable proof? Dec 19 comment Angle in a triangle within a circle. I didn't down vote but I am having trouble intuitively seeing why OTB is similar to ACB... Nov 26 comment Degree-4 Polynomial @Kinhu: The first one looks like you may have lost a factor of 2 before the sqrt(2)... I've just done it in my head so I may be wrong but might be worth double checking... Aug 22 comment How to solve the following equation by extracting square roots? @TiffanyLee: What is the problem you are having? Do you not understand what has been done here? Do you not understand how it applies to the other questions or something else? One thing all the stack sites have in common is wanting to help questioners learn and not just spoon feed answers... Aug 22 comment How to solve the following equation by extracting square roots? Can anybody edit this to improve layout? A line break between the sentence and the question would make it much easier to read but I can't make the edit since it is telling me that I need to add at least 6 characters... Aug 22 comment How to solve the following equation by extracting square roots? @labbhattacharjee: true, its not actually a square of a sensible number but square roots of both sides is still an easier way of solving it, I'd have thought. Aug 22 comment How to solve the following equation by extracting square roots? @labbhattacharjee: that seems excessive when both sides are already squares so solving is just a matter of taking square roots. Jul 16 comment Interview riddle Might be worth seeing if this would be a good fit for puzzling.stackexchange.com (I don't know if it is since although I've popped over there occasionally I've never wanted to post so haven't read their guidelines). Should have people who might be up for the challenge from a less mathematical point of view (which might be appropriate here). Jul 15 asked Incorrect proof of the infinities between 0 and 1 and 0 and 2 Apr 28 comment Give the remainder of $x^{100}$ divided by $(x-2)(x-1)$. Out of interest what is the proof that the remainder will be of the form ax+b? It seems like there should be a simple answer but I can't quite see it (happy to ask as a separate question if its not a comment length answer). Oh - or is it just that it must be a smaller order polynomial than what you are dividing by? Apr 25 comment How to solve for a variable that is only in exponents? @MichaelHardy: sorry, I meant abiessu whose answer it was. I'm not sure how I got confused about it. :) Apr 25 comment How to solve for a variable that is only in exponents? @MichaelHardy: Cool. It might be worth noting that in your question. For two reasons. Firstly I was initially suprised and confused by where the x=2 came from. Secondly my reading of the question is that the title is about solving for a variable in exponents and feels like a question about the general case. All the work you have done is obviously relevant for proving there is only one solution but it might be worth noting that there you'd have to use numerical techniques to get the actual answer. Just my thoughts. :)