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about earlier so one of them is there's
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about earlier so one of them is there's
a radius of convergence
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a radius of convergence
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a radius of convergence
here's another another one
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if you're inside of the radius of
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if you're inside of the radius of
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if you're inside of the radius of
convergence then the function has all
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convergence then the function has all
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convergence then the function has all
its derivatives has all its derivatives
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just like a polynomial does you can
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just like a polynomial does you can
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just like a polynomial does you can
differentiate it over and over again and
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differentiate it over and over again and
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differentiate it over and over again and
in terms of those derivatives
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in terms of those derivatives
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in terms of those derivatives
the number a sub n in
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the number a sub n in
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the number a sub n in
in the power series can be expressed in
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in the power series can be expressed in
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in the power series can be expressed in
terms of the value of the derivative at
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terms of the value of the derivative at
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terms of the value of the derivative at
zero and this is called Taylor's formula
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