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Graph the conic:
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guess I would start by isolating \(y\) and find the horizontal/vertical asymptotes
We're suppose to rotate the coordinate the planes, I'm not sure how to do that..
*rotate the coordinate plane
So far I know it's a hyperbola by using the discriminant
yeah angle of rotation for eliminating xy term : \[\large \cot(2\theta) = \dfrac{A-C}{B}\] http://math.sci.ccny.cuny.edu/document/show/2685
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\[\large \cot (2\theta) = \dfrac{0-0}{1} = 0 \implies \theta = \dfrac{\pi}{4}\]
\(\large x = x'\cos \theta - y' \sin \theta\) \(\large y = x'\sin \theta + y' \cos\theta\)
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