tag: ap calculus
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ap calculus bc review: taylor and maclaurin series
taylor and maclaurin series are like polynomials, except that there are infinitely many terms. read on to find out what you need to know for the ap test!
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ap calculus bc review: absolute and conditional convergence
did you realize that there were different kinds of series convergence? in this review article, find out about absolute and conditional convergence.
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ap calculus bc review: series fundamentals
a series is the sum of a sequence of numbers. we’ll review the series fundamentals and give a few example problems from the ap calculus bc exam.
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ap calculus bc review: series convergence
a series is the sum of infinitely many terms. but how can you add up an infinite number of things? click here to learn about series convergence!
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ap calculus bc review: alternating series
an alternating series is one in which the signs of the terms switch between positive and negative. so it’s important to know how to work with them.
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ap calculus review: exponential functions
exponential functions show up on both the ap calculus ab and bc exams. here’s what you should know about them for the test!
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ap calculus review: inflection points
what are inflection points, and how do you find them? this article explains what you need to know about inflection points for the ap calculus exams.
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ap calculus bc review: lagrange error bound
what is the lagrange error bound? basically, it’s a theoretical limit that measures how bad a taylor polynomial estimate could be. read on to find out more! taylor series and taylor polynomials the whole point in developing taylor series is that they replace more complicated functions with polynomial-like expressions. the properties of taylor series make…
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ap calculus review: basic formulas & properties
it’s important to know the basics. click here for the basic formulas and properties that you’ll need to master in order to succeed on the ap calculus exam.
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ap calculus bc review: taylor polynomials
taylor polynomials are certain polynomials that can approximate functions.