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Nov 10th, 2003, 12:31 AM
#1
Thread Starter
Dazed Member
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Nov 10th, 2003, 04:08 AM
#2
So Unbanned
I was bored... so...
I made my ti-92 solve them against eachother for x.
Your equation yields 4 answers, while the book's answer only yields two answers.
But they are equal in a sense that a solution can be derived from both when set equal to the original polynomial.
When having the ti-92 factor the original, I get:
(2(4x^3+1))/x^2
And simplifies to:
8x+2/x^2
So what kind of question wants a partially simplified solution?
That's silly.
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Nov 10th, 2003, 03:29 PM
#3
Fanatic Member
I had a quiz where the question was to find the factors of 6!/3! or something.
I thought the question was stupid because it has so many possible factors, how far should I go??? (I got it wrong, of course )
Don't pay attention to this signature, it's contradictory.
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Nov 12th, 2003, 01:16 AM
#4
Frenzied Member
Since 6!/3! is 120, don't you just have to find the factors of that then? 1,2,3,4,5,6,8,10,12...
You just proved that sig advertisements work.
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Nov 12th, 2003, 05:08 PM
#5
Lively Member
What is fairly interesting (yeh, rite) is finding the factors of 20032003... no better yet, find the factors of that number which are perfect squares.
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Nov 12th, 2003, 06:27 PM
#6
Frenzied Member
I must be having a mental block, but what are perfect squares?
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Nov 12th, 2003, 07:57 PM
#7
Frenzied Member
Originally posted by Acidic
I must be having a mental block, but what are perfect squares?
Don't know the formal definition, but its basically any number whose square root is an integer, eg 4,9,16,25,36,etc.
You just proved that sig advertisements work.
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Nov 12th, 2003, 10:24 PM
#8
Fanatic Member
I forget the exact wording (it was in french anyways) but the point was to simplify it from
6!/3!
to
6*5*4*3*2*1
------------------
3*2*1
to
6*5*4
and if you had anything else it was wrong
Don't pay attention to this signature, it's contradictory.
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Nov 15th, 2003, 04:37 PM
#9
Thread Starter
Dazed Member
I was wrong. 2x -24 / x(x+4)(x-4) is in fact the correct answer.
4 / x2 + 4x - 2 / x2 - 4x
4(x2 - 4x) - 2(x2 + 4x) / (x2+ 4x)(x2 - 4x)
2x2 - 24x / (x2+ 4x)(x2 - 4x)
2x(x - 12) / x2(x + 4)(x - 4)
2(x - 12) / x(x + 4)( x - 4) --> 2x - 24 / x(x + 4)(x - 4)
I must have originally factored the denom wrong.
The corect breakdown should be --> (x2 + 4x)(x2 - 4x) --> x(x + 4)x(x - 4) --> x2(x + 4)(x - 4) --> x2(x2 - 16) --> x4 - 16x2 --> (x2 + 4x)(x2 - 4x)
Last edited by Dilenger4; Nov 15th, 2003 at 05:11 PM.
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