Find formula for series calculator

    • [DOC File]An Investigation of Sequences and Series

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      The cumsum( function produces the terms in a series since it adds the consecutive terms in a sequence. gives the sum of the first n terms in a geometric series where r is the common ratio and r 1. Use the rule you discovered in Part 2a and mathematical induction using ( notation to verify this rule for the series.

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    • [DOC File]Sequences and Series**

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      Use the formula for the geometric series to find a power series representation for . Determine the interval of convergence. We rewrite the function as . The ratio is -x. The expansion is given by. The figure shows the relationship between f(x) and on the interval . Figure 3

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    • [DOC File]Sequence and Series – TI-83 lab

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      This sum can be found by using the formula: Given = 7n-3. Write the first 8 terms. Use a calculator to add the first 8 terms. The sum is represented by . = _____. Use the formula described above to find . Show your work. Use the formula to find the sum of the first 500 terms, 700 terms and 999 terms. The TI-83 can add the terms of the sequence ...

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    • [DOC File]Department of Mathematics : The University of Akron

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      13. As n ( , the sum formula, will change. Write and simplify the new formula, based on the results of #12. This will be the sum formula for an infinite geometric series. 14. Using this new formula, determine the sum of all the terms in this infinite series. Maybe you find it troubling that an infinite series …

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    • [DOC File]LESSON PLAN (WEEK 14)

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      Have the students use a calculator to evaluate for . Have the students make a conjecture about the value of if . Have the students find a formula for the sum of an infinite geometric. Teacher Activity [2 minutes] Write the following result and explain the symbols . Result 5: When , the sum of the infinite geometric series is given by

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    • [DOC File]www.math.uakron.edu

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      13. As n ( , the sum formula, will change. Write and simplify the new formula, based on the results of #12. This will be the sum formula for an infinite geometric series. 14. Using this new formula, determine the sum of all the terms in this infinite series. Maybe you find it troubling that an infinite series …

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