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11-10-2008, 10:39 PM
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| |  How many different ordered pairs?
Draw y = x^2 + 2x -3 on the interval [-4, 2]. On the same xy-plane, draw (x + 1)^2 + (y + 4)^2 = 16. How many different ordered pairs satisfy both graphed equations? |
11-10-2008, 10:52 PM
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Quote:
Originally Posted by magentarita  Draw y = x^2 + 2x -3 on the interval [-4, 2]. On the same xy-plane, draw (x + 1)^2 + (y + 4)^2 = 16. How many different ordered pairs satisfy both graphed equations? | You should have enough info now to answer the question: 
--Chris
__________________ ![\color{blue}\text{ if }\Re[z]<0\text{ and }0<a\leq 1,](http://www.mathhelpforum.com/math-help/latex2/img/7997c8ff6f2bb4fa80412931e6ab2f1f-1.gif "\color{blue}\text{ if }\Re[z]<0\text{ and }0<a\leq 1,") ![\color{blue}\zeta(z,a)=\frac{2\Gamma(1-z)}{(2\pi)^{1-z}}\left[\sin\left(\frac{\pi z}{2}\right)\sum_{n=1}^{\infty}\frac{\cos(2\pi a n)}{n^{1-z}}+\cos\left(\frac{\pi z}{2}\right)\sum_{n=1}^{\infty}\frac{\sin(2\pi a n)}{n^{1-z}}\right]](http://www.mathhelpforum.com/math-help/latex2/img/2a5294e653c20ce63d99502635321876-1.gif "\color{blue}\zeta(z,a)=\frac{2\Gamma(1-z)}{(2\pi)^{1-z}}\left[\sin\left(\frac{\pi z}{2}\right)\sum_{n=1}^{\infty}\frac{\cos(2\pi a n)}{n^{1-z}}+\cos\left(\frac{\pi z}{2}\right)\sum_{n=1}^{\infty}\frac{\sin(2\pi a n)}{n^{1-z}}\right]") | | The following users thank Chris L T521 for this useful post: | |  |
11-11-2008, 11:05 PM
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| | is the...............
Quote:
Originally Posted by Chris L T521 You should have enough info now to answer the question:
--Chris | Is the answer two points? |
11-11-2008, 11:58 PM
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Quote:
Originally Posted by magentarita Is the answer two points? | Yes. There are two points [ordered pairs].
--Chris
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11-12-2008, 06:37 PM
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| | ok........
Quote:
Originally Posted by Chris L T521 Yes. There are two points [ordered pairs].
--Chris | Thanks | | Thread Tools | | | | Display Modes |  Linear Mode | 
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