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Old July 4th, 2009, 12:42 PM
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earboth earboth is offline
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Quote:
Originally Posted by bjhopper View Post
posted by mj.alawami and earboth

This is an interesting problem which may still be looking for an answer ..... No

I get the following

y=-.3955x +1.486

...
The result from my previous post was:

\left(\dfrac{2\cdot \sqrt{13}}{13} + \dfrac{\sqrt{37}}{37}\right) \cdot x + \left(\dfrac{3 \cdot \sqrt{13}}{13} + \dfrac{6 \cdot \sqrt{37}}{37}\right) \cdot y -  \left(\dfrac{5\cdot \sqrt{13}}{13} + \dfrac{8 \cdot \sqrt{37}}{37}\right) = 0

If you solve this equation for y and use approximate values you'll get:

y =  - 0.3954474799\cdot x + 1.485853875
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