Taylor Series, Maclaurin Series, Conic Sections

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16 Terms

1
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taylor series basics

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2
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taylor series formula

  • derived from power series formula and derivs of the power series

<ul><li><p>derived from power series formula and derivs of the power series</p></li></ul><p></p>
3
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maclaurin series formula

  • a subgenre of the taylor series

<ul><li><p>a subgenre of the taylor series</p></li></ul><p></p>
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taylor/maclaurin polynomial

a polynomial of degree n

  • basically just the series

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distance formula for 3D coord sys

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equation of a sphere

  • the eqn is special if the center coord is (0,0,0)

<ul><li><p>the eqn is special if the center coord is (0,0,0)</p></li></ul><p></p>
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conic sections: eclipse (basic concept)

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conic sections: eclipse defn

  • major axis → the line w the foci pts

<ul><li><p>major axis → the line w the foci pts</p></li></ul><p></p>
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conic sections: the components of an eclipse

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conic sections: labelled diagram of an eclipse

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conic sections: analysis of a diagram of an eclipse

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conic sections: formulas for eclipse

** see the diagram of eclipse in notes

center = (h,k)

vertices = (h-a, k) and (h+a, k)

foci = (h-c, k) and (h+c, k)

<p>** see the diagram of eclipse in notes</p><p>center = (h,k)</p><p>vertices = (h-a, k) and (h+a, k)</p><p>foci = (h-c, k) and (h+c, k)</p>
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parabola

a set of pts in a plane that are equidistant from a fixed pt F (focus) and a fixed line called the directrix

  • the defining property of a parabola is that every pt that makes up the parabola meets the following requirement:

    • the dist b/w the pt and the focus = the dist b/w the pt and the directrix

<p>a set of pts in a plane that are equidistant from a fixed pt F (focus) and a fixed line called the directrix</p><ul><li><p>the defining property of a parabola is that every pt that makes up the parabola meets the following requirement:</p><ul><li><p>the dist b/w the pt and the focus = the dist b/w the pt and the directrix</p></li></ul></li></ul><p></p>
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parabola formulas

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hyperbole defn

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hyperbole formulas

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