Author Topic: Math  (Read 3427 times)

Are they negative numbahs?

I don't really know what a loving intregal is. The point is to find the numbers for x that are between 0 and 1 exclusive.
Find what values of x are between 1 and 0?

Answer: 0<x<1

Yeah I tried deriving it and doing a little algebra work and I'm just going around in circles, I don't get it.

One thing though, when x approaches 1

A(1)2 + B(1) + C = 0
A + B + C = 0, smallest possible positive number

So, you could half ass it and say x=0.9999... and C=0

Then A and B are super small as well, you get the smallest possible number.

So A, B and C approach (or are) 0, X approaches 1 to get the smallest number.

None of them can be 0.

Oh.

X = 0.999...
A = 0.000...1
B = 0.000...1
C = 0.000...1

Hey it works, I don't know

But that wouldn't be 0... it would be really loving low, yes, but not 0.

But that wouldn't be 0... it would be really loving low, yes, but not 0.

Oh hmm, yeah

Are you sure A, B and C can't be zero? Or negative?

If none of them can be zero, and they all have to be positive, then how is it supposed to equal zero? Am I missing something?

I do not know, perhaps its an asymptote or something? It seems to be impossible. If it doesn't reach zero then it must be some kind of this?

http://www.freemathhelp.com/asymptotes.html

Are you sure A, B and C can't be zero? Or negative?
Ineed.
I beleive it all depends on the x really. Maybe some fraction or radical but really I dunno...




I'm fairly certain it's impossible. 3 positives added together can't make 0.

Only the coefficients A, B and C have to be positive. X could be 0 or less.

So... if we made it like this..

1(-1)2+2(-1)+1=0

A=1
B=2
C=1

?


Woops, should have read the OP better. :(