Arithmetic and geometric series calculator
[DOC File]An Investigation of Sequences and Series
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As expected, finite arithmetic and finite geometric series turn out to be nice and easily predictable. Part 3: Let’s re-visit our first two arithmetic sequences. a: Use the rule you discovered in Part 1a and your calculator’s seq( and cumsum( functions to store the following sequence to List1, List2, and List3.
[DOC File]MATHEMATICS
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Sequence and Series. i. Define the arithmetic, harmonic and geometric sequences and series. ii. Find the general term of given arithmetic, harmonic and geometric sequences. iii. Find the sum of first n terms of given arithmetic and geometric series. iv. Find A , H & G and know that : …
[DOCX File]Grade 8
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Dec 16, 2012 · Infinite arithmetic series always diverge. Geometric sequences are identifiable by a common ratio and can be modeled by exponential functions. Infinite geometric series diverge if │r │≥1 and converge is │r │
[DOC File]Department of Mathematics : The University of Akron
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Know how to identify arithmetic and geometric series, Find the nth term and sum of a finite geometric series, Recognize finite and infinite series, Know how to use the table and function features on a graphing calculator. Necessary Materials: Ruler with centimeters, graphing calculator. Plan:
[DOC File]LESSON PLAN (WEEK 14) - Arizona State University
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Arithmetic Series. Determine whether a sequence is arithmetic. ... Have the students use a calculator to evaluate for . ... Result 5: When , the sum of the infinite geometric series is given by . When , an infinite geometric series does not have a sum. Activity VIII: [14 minutes] Find the sum .
[DOC File]Mathematics IV .k12.ga.us
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Infinite arithmetic series always diverge. Geometric sequences are identifiable by a common ratio and can be modeled by exponential functions. Infinite geometric series diverge if and converge is . The sums of finite arithmetic and geometric series can be computed with easily derivable formulas.
[DOC File]Mathematics IV - Administration
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Infinite arithmetic series always diverge. Geometric sequences are identifiable by a common ratio and can be modeled by exponential functions. Infinite geometric series diverge if and converge is . The sums of finite arithmetic and geometric series can be computed with easily derivable formulas.
[DOC File]DMR Calculations
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The result is the arithmetic mean or average of the series of numbers. Example: 5.30 6.21 4.00 5.25 + 8.72 . 29.48 29.48 / 5 = 5.896 (round off to 5.90 = average) This calculation is used for averaging of all parameters except for Fecal Coliform (code number 31616). Geometric Mean. There are two ways to go about calculating the geometric mean.
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