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I think I finally undertsand Polar graphs and functions. The main point I need to remember is that I can always write them as parametric functions using x=f(theta)cos(theta) and y=f(theta)sin(theta). Points of intersection are a little strange, because the coordinates are not alwyas unique and you can have both collision and non-collision (same point but different theta values) points.
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I am on target with polar functions. .....dasiudaiosudawoyudowyidoqwide
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I found the videos very fascinating! They were very fun and educationalto watch.
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The Big Day! I am ready to go. No game day jitterrs here!
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Partial Differentiation
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Partial Derivatives
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PArtial Derivatives
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TWISTER
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Mulitple Integration
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Gottfried Leibniz
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Leonard Euler
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Line and Surface Integrals
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Fibonacci Sequence
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The Amazing Race
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Hyperbolic Trig Functions
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Fractals
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Counting Cards
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Multiple Integration
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Multiple Integration
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Jeopardy Review
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