'Geometric power series' diaporamas de présentation

Power Series is an infinite polynomial in x

Power Series is an infinite polynomial in x. Is a power series centered at x = 0. and. Is a power series centered at x = a. Examples of Power Series . Is a power series centered at x = 0. and. Is a power series centered at x = -1. Geometric Power Series.

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Calculus II (MAT 146) Dr. Day Wednes day November 20, 2013

Calculus II (MAT 146) Dr. Day Wednes day November 20, 2013. Transforming Series into Functions Power Series Coefficients Applying the Ratio Test to Power Series Radius of Convergence Interval of Convergence Assignments and Announcements. Use the Ratio Test to Determine Convergence.

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Power Series is an infinite polynomial in x

Power Series is an infinite polynomial in x. Is a power series centered at x = 0. and. Is a power series centered at x = a. Examples of Power Series. Is a power series centered at x = 0. and. Is a power series centered at x = -1. Geometric Power Series.

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Calculus II (MAT 146) Dr. Day Wednesday December 4, 2013

Calculus II (MAT 146) Dr. Day Wednesday December 4, 2013. Transforming Series into Functions: Using Derivatives and Integrals Taylor Series and Maclaurin Series Assignments and Announcements. Geometric Power Series. If we let c n = 1 for all n , we get a familiar series:.

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Taylor Series

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Representation of functions by Power Series

Representation of functions by Power Series. We will use the familiar converging geometric series form to obtain the power series representations of some elementary functions. If ?r? < 1 , then the power series:. The sum of such a converging geometric series is:.

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Representation of Functions by Power Series

Representation of Functions by Power Series. Lesson 9.9. Geometric Power Series. Consider the function Note the similarity to the sum of the geometric series . Geometric Power Series. Thus we could let a = 1 and r = x and have Where is this power series centered?

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Representation of Functions by Power Series

Representation of Functions by Power Series. Lesson 9.9. Geometric Power Series. Consider the function Note the similarity to the sum of the geometric series. Geometric Power Series. Thus we could let a = 1 and r = x and have Where is this power series centered?

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