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y=a(x-h)^2+k
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Slushba132
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Post: #1
y=a(x-h)^2+k
solve for "a"...

or at least find x, y, h and k in terms of a

so
a = ""

50 e-pigs for the person who does it correctly

17/12/2008 05:41 PM
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Mickey
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Post: #2
RE: y=a(x-h)^2+k
must use logs!!! too much work, sorry slushie

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17/12/2008 06:09 PM
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roberth
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Post: #3
RE: y=a(x-h)^2+k
i used to be able to do these, but i havent done maths in two years, and i hated it


Also, this is probably slushbas homework but he doesn't want to do it himself :P

17/12/2008 06:27 PM
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Mickey
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Post: #4
RE: y=a(x-h)^2+k
y=a(x-h)(x-h)+k
a(x-h)(x-h)=y+k/(x-h)(x-h)
a=(y+k)/[(x-h)(x-h)]

my quick 10 second guess

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(This post was last modified: 17/12/2008 06:37 PM by Mickey.)
17/12/2008 06:36 PM
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feinicks
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Post: #5
RE: y=a(x-h)^2+k
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17/12/2008 07:28 PM
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Kaiser
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Post: #6
RE: y=a(x-h)^2+k
Slushba132 Wrote:solve for "a"...

or at least find x, y, h and k in terms of a

so
a = ""

50 e-pigs for the person who does it correctly

y=a(x-h)²+k

(y-k)/(x-h)²= a

too easy

by the way, that is a quadratic function

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(This post was last modified: 17/12/2008 07:31 PM by Kaiser.)
17/12/2008 07:30 PM
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Mickey
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Post: #7
RE: y=a(x-h)^2+k
Kaiser Wrote:
Slushba132 Wrote:solve for "a"...

or at least find x, y, h and k in terms of a

so
a = ""

50 e-pigs for the person who does it correctly

y=a(x-h)²+k

(y-k)/(x-h)²= a

too easy

by the way, that is a quadratic function

I WAS RIGHT Inluv

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17/12/2008 07:32 PM
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Kaiser
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Post: #8
RE: y=a(x-h)^2+k
ChIcKeN BallZ Wrote:a=(y+k)/[(x-h)(x-h)]

my quick 10 second guess

(x-h)² is not the same as X²-h²

x²-h² = (x+h)(x-h)
(x-h)² = X² - 2xh + h²

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(This post was last modified: 17/12/2008 07:34 PM by Kaiser.)
17/12/2008 07:32 PM
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Mickey
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Post: #9
RE: y=a(x-h)^2+k
but (x-h)(x-h) is the factored form to solve, First.Outer.Inner.Last.

(x*x)+(x*h)+(h*x)+(h*h)
x^2+2hx+h^2

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(This post was last modified: 17/12/2008 07:38 PM by Mickey.)
17/12/2008 07:34 PM
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Kaiser
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Post: #10
RE: y=a(x-h)^2+k
ChIcKeN BallZ Wrote:but (x-h)(x-h) is the factored form to solve, First.Outer.Inner.Last.

you cannot factor (x-h)² except with special products, since it isn't a multiplication inside, you can't just square both terms

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17/12/2008 07:37 PM
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