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Author Topic: Mathematics Help Thread  (Read 218305 times)

Leafsnail

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Re: Mathematics Help Thread
« Reply #360 on: December 07, 2010, 03:48:30 pm »

Iirc:

Spoiler (click to show/hide)
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RedWarrior0

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Re: Mathematics Help Thread
« Reply #361 on: December 07, 2010, 03:53:50 pm »

One final batch of questions I need a bit of help with, I'm afraid:

Spoiler: one about probability (click to show/hide)

Look up permutations and combinations.


EDIT: Also, awesome fractal video.
All of the Doodling in Math Class videos are awesome!
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Zrk2

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Re: Mathematics Help Thread
« Reply #362 on: December 07, 2010, 05:04:08 pm »

I feel mathematically insufficient now. In advanced functions and I still have no clue what some of this stuff is.
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Vector

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Re: Mathematics Help Thread
« Reply #363 on: December 07, 2010, 05:05:38 pm »

I feel mathematically insufficient now. In advanced functions and I still have no clue what some of this stuff is.

... "Advanced functions?"  Dude, there's loads of math beyond high school...
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"The question of the usefulness of poetry arises only in periods of its decline, while in periods of its flowering, no one doubts its total uselessness." - Boris Pasternak

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RedWarrior0

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Re: Mathematics Help Thread
« Reply #364 on: December 07, 2010, 06:16:05 pm »

Iirc:

Spoiler (click to show/hide)
(Newtonian/Mechanical) Physics (especially without air resistance and crap) isn't that hard... Mostly just applying some trig concept or another, and (sometimes) checking units.

Also, simultaneous equation? What?
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Leafsnail

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Re: Mathematics Help Thread
« Reply #365 on: December 07, 2010, 06:26:02 pm »

Looking back at my working, it seems I got that one confused with other mechanics questions (my method was similar if much less coherent than yours).  The kind with multiple unknown forces branching off in random directions :/.

Not that it was very hard to do, just kindof tedious.
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Zrk2

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Re: Mathematics Help Thread
« Reply #366 on: December 07, 2010, 07:20:21 pm »

I feel mathematically insufficient now. In advanced functions and I still have no clue what some of this stuff is.

... "Advanced functions?"  Dude, there's loads of math beyond high school...

I know, I haven't got there yet, can't wait because the math I am doing now is hellz easy.
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ILikePie

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Re: Mathematics Help Thread
« Reply #367 on: January 22, 2011, 03:12:43 pm »

if "7/sin(p1) = 3/sin(p2)  and  p1 + p2 = 15" (everything is in degrees, no radians), how do I get p1?
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ed boy

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Re: Mathematics Help Thread
« Reply #368 on: January 22, 2011, 03:16:40 pm »

substitute p2=15-p1 into the second equation and then use trigonometric addition forumulae to get an equation in terms of sin p1.

Keep in mind that as sin is periodic, there will be infinitely many solutions for the values of p1 and p2.
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Virex

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Re: Mathematics Help Thread
« Reply #369 on: January 22, 2011, 03:30:04 pm »

There are usually only a few solutions, but they're all modulo something.
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Darvi

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Re: Mathematics Help Thread
« Reply #370 on: January 22, 2011, 03:35:07 pm »

Code: [Select]
7/sin(p1)=3/sin(p2)
<=>7/sin(p1)=3/sin(15-p1)
<=>7*sin(15-p1)=3*sin(p1)
<=>7*(sin(15)cos(p1)-cos(15)sin(p1))=3*sin(p1)
<=>7*sin(15)cos(p1)=sin(p1)(3+7cos(15))
<=>tan(p1)=(7*sin(15)/(3+7*cos(15))
<=>p1=arctan(7*sin(15))/(3+7*cos(15))
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ILikePie

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Re: Mathematics Help Thread
« Reply #371 on: January 24, 2011, 09:43:48 am »

Here's another one. I've got the function "F(x) = nx^n + (n+1)x^5 - 7x", and I know n is even. How do I find n if "F'(-1) = 4" (The derivative of F(x) ).
I get stuck here:
Code: [Select]
F(x)  = nx^n + (n+1)x^5 - 7x
F'(x) = (n^2)x^(n-1) + (5n+5)x^4 - 7
F'(-1) = 4  =>  (n^2)(-1)^(n-1) + (5n+5)(-1)^4 - 7 = 4
(n^2)(-1)^(n-1) + 5n + 5 - 7 = 4
(n^2)(-1)^(n-1) + 5n - 2 = 4
What do I do with the -1^(n-1), I mean, how do I get rid of that n?
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Vector

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Re: Mathematics Help Thread
« Reply #372 on: January 24, 2011, 09:48:16 am »

...

Um, use the fact that n is even.
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"The question of the usefulness of poetry arises only in periods of its decline, while in periods of its flowering, no one doubts its total uselessness." - Boris Pasternak

nonbinary/genderfluid/genderqueer renegade mathematician and mafia subforum limpet. please avoid quoting me.

pronouns: prefer neutral ones, others are fine. height: 5'3".

ed boy

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Re: Mathematics Help Thread
« Reply #373 on: January 24, 2011, 09:51:17 am »

(-1)k will be 1 whenever k is even, and -1 whenever it is odd.
n is even, so n-1 is odd, so (-1)^n-1 is -1.
You will then have a quadratic in n.
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Darvi

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Re: Mathematics Help Thread
« Reply #374 on: January 24, 2011, 10:04:11 am »

also,

Code: [Select]
(n^2)(-1)^(n-1) + 5n - 6 = 0
Just me being nitpicky though.
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