A little math problem...

well i was curious and did some searching as i am also in pre-calc.. i looked up maclaurin trisectrix on wolfram (http://mathworld.wolfram.com/MaclaurinTrisectrix.html) and they said "The Maclaurin trisectrix is a curve first studied by Colin Maclaurin in 1742. It was studied to provide a solution to one of the geometric problems of antiquity, in particular angle trisection, whence the name trisectrix. The Maclaurin trisectrix is an anallagmatic curve, and the origin is a crunode."

After I read that, I closed it and I am never to open again haha. You are doing impossible math lolz.
 
Well, because you asked, and because I can't tell if qq is actually being serious or not:
[spoiler]

Oh, I know what 42 is. No number, whether it be e, pi, 17, 42, 1337, 9001, 43252003274489855999, or anything else, is awesome enough that giving it as an answer to a "prove X" question does not count as fail. Sorry guys, it just looks dumb; save it for math questions that ask for a number.
 
Well, because you asked, and because I can't tell if qq is actually being serious or not:
[spoiler]

Oh, I know what 42 is. No number, whether it be e, pi, 17, 42, 1337, 9001, 43252003274489855999, or anything else, is awesome enough that giving it as an answer to a "prove X" question does not count as fail. Sorry guys, it just looks dumb; save it for math questions that ask for a number.

You just took that way too seriously. You said yourself it was a nonsense, so what's the problem with an answer that is equally nonsensical? Besides, the answer to life the universe and everything isn't a question which would yield a number anyway, that's why 42 is a silly generic answer.
 
You just took that way too seriously. You said yourself it was a nonsense, so what's the problem with an answer that is equally nonsensical? Besides, the answer to life the universe and everything isn't a question which would yield a number anyway, that's why 42 is a silly generic answer.

...but you don't even know the question :P

Anyway my point was that if someone asks you to prove something (even if the question doesn't make sense) there are MUCH more creative and funny fake answers than just giving a number. That's only funny because it's surrealist; you might as well answer "potato". Oh wait, that's funnier than 42.
 
damn, that is funnier... I should've said potato :(

Anyway my point was that if someone asks you to prove something [...]
Well, the problem is I didn't really see anything that said "prove X" or something to the same extent. I saw a confusing statement, and then a "Be sure to clearly..." I didn't really see it asking anything, let alone to prove something.

Edit- oh my god, I see that now. I didn't even see the "prove by induction" before. damn... honestly, I probably wouldn't have have even said 42 if I had seen that. That is kind of lame.
 
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I studied math >20years ago.
Don't know all the terms anymore. But it is really a joke!
When stripping down it says:

"Prove by induction that the complex conjugate of.... is equivalent to the Gaussian reduction of.... "

A complex conjugate can't be equivalent to a Gaussion reduction!

And if you ask for a prove (which is actually not a mathematical problem but a reduction of complexity to make it understandable for other persons) you never ask "Be sure....".

qed.

Gus
 
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I won't give you the whole thing, but here's the start of the proof (spoilerized:

Chewbacca is a wookie that lives on the planet Endor.
 
The complex conjugate of the binomial expansion of the harmonic hyperbolic inverse in the partial fraction decomposition for the 18 real factors of the Fundamental Theorem of Signs is equivalent to the Gaussian reduction of the directrix of a nonlinear system exponated across an asymmetric DeMoiyrean polar vector field. Be sure to clearly state the equivalences for 2-cycle occurrences of the trisection of the Maclaurin fixed points as well as the natural logarithmic contraction of compounded interest.

haha this is amusing :D Its complete nonsense of course, and you don't need to be too advanced to see that the question doesn't make too much sense. Its asking if the complex conjugate of (random stuff) is equivalent to a Gaussian reduction of (random stuff). Gaussian reduction, any freshman in Linear Algebra knows, is just a method of solving a linear system of equations. How can a method for doing something be equivalent to complex conjugate of something? The complex conjugate is a complex number... In what sense could these two entities be equivalent? Its just nonsense. pretty funny though

edit:
change the sentence to
"Prove by induction that FINDING the complex conjugate of...."
the solution sets of the two problems could then be somehow trivially isomorphic (i.e. there is a simple relationship) and then you can talk about equivalence in some sense, because doing one gives you the other.
then I would shut up, scowl, and leave the thread alone :)
 
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Yay I just took a my last Pre-Calculus test!
And I think I did pretty well, too.

The thing is, I won't be doing math again for like 4 and a half months...
Despite the fast that I don't seem to like math when I'm actually being forced to do it, I actually realize now that I somewhat enjoyed it. It is indeed the subject I am best at. So I began thinking: why not introduce myself to a bit of Calculus over the time I have until summer (one and a half months)? I'll get ahead slightly, and I'll understand the concepts a bit easier when the time comes.

So, for those of you that have done calculus, what do you think? Is Calculus sufficiently difficult that I will need to have an instructor (note that I'm used to meeting for math class only once a week, so this won't be too different)?
 
That does look pretty useful.
Why's it so cheap compared to most textbooks?
(Whoa! Textbooks do cost a lot. I looked up my precalc book an amazon, and apparently the U of M payed like $50 towards the textbook for us. They are buying in bulk though.)


Is everything in there covered in one year of college calculus?
(This one: http://www.mhprofessional.com/product.php?isbn=0071635351)
 
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Yay I just took a my last Pre-Calculus test!
And I think I did pretty well, too.

The thing is, I won't be doing math again for like 4 and a half months...
Despite the fast that I don't seem to like math when I'm actually being forced to do it, I actually realize now that I somewhat enjoyed it. It is indeed the subject I am best at. So I began thinking: why not introduce myself to a bit of Calculus over the time I have until summer (one and a half months)? I'll get ahead slightly, and I'll understand the concepts a bit easier when the time comes.

So, for those of you that have done calculus, what do you think? Is Calculus sufficiently difficult that I will need to have an instructor (note that I'm used to meeting for math class only once a week, so this won't be too different)?

I taught myself differential calculus and basic integral and differential equations from a book and I'm 15. The basic stuff is quite easy. I can't say the same for the more advanced concepts though, I didn't really understand it very well.
 
I really suggest you to start with Calculus. It is very easy and straightforward.
If you have any doubt we can help :P
 
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