'Finite series' diaporamas de présentation

Discounted Cash Flow Valuation

Chapter Six. Discounted Cash Flow Valuation. Key Concepts and Skills. Be able to compute the future value of multiple cash flows Be able to compute the present value of multiple cash flows Be able to compute loan payments Be able to find the interest rate on a loan

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Discounted Cash Flow Valuation

Chapter Six. Discounted Cash Flow Valuation. Key Concepts and Skills. Be able to compute the future value of multiple cash flows Be able to compute the present value of multiple cash flows Be able to compute loan payments Be able to find the interest rate on a loan

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4 th EDITION

College Algebra & Trigonometry and Precalculus. 4 th EDITION. 11.1. Sequences and Series. Sequences Series and Summation Notation Summation Properties. Sequences.

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Geometric Series

Geometric Series. section 12.3. DEFINITIONS. Geometric Series is indicated sum of the terms of a geometric sequence Ratio is a quantity that denotes the proportional amount or magnitude of one quantity relative to another. 5. ?. 3 n. k = 1. 5. 3 + 6 + 9 + 12 + 15 = ? 3 k. k = 1.

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Homework, Page 749

Homework, Page 749. Write each sum using summation notation, assuming the suggested pattern continues. 1. . Homework, Page 749. Write each sum using summation notation, assuming the suggested pattern continues. 5. . Homework, Page 749. Find the sum of the arithmetic sequence. 9. .

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Investment Analysis

Investment Analysis . Lecture : 11 Course Code: MBF702. Outline. RECAP Profitability index Annuities and perpetuity Net terminal value Capital Rationing. Profitability Index. Profitability Index.

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Sequence

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Sequences

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U SING AND W RITING S EQUENCES

U SING AND W RITING S EQUENCES. The numbers in sequences are called terms. You can think of a sequence as a function whose domain is a set of consecutive integers. If a domain is not specified, it is understood that the domain starts with 1. U SING AND W RITING S EQUENCES. n. a n.

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Signals and Systems Fall 2003 Lecture #6 23 September 2003

Signals and Systems Fall 2003 Lecture #6 23 September 2003. 1. CT Fourier series reprise, properties, and examples 2. DT Fourier series 3. DT Fourier series examples anddifferences with CTFS. CT Fourier Series Pairs. Review:. Skip it in future for shorthand.

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Sequences & Summations

Sequences & Summations. Section 2.4 of Rosen Fall 2008 CSCE 235 Introduction to Discrete Structures Course web-page: cse.unl.edu/~cse235 Questions : cse235@cse.unl.edu. Outline. Although you are (more or less) familiar with sequences and summations, we give a quick review Sequences

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Exact Accumulation and ?

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Appendix E: Sigma Notation

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Appendix E: Sigma Notation

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Geometric Sequences and Series

Geometric Sequences and Series. Sections 11.3 and 11.5. Review Terms. Sequence An ordered list of numbers Series The sum of the terms of a sequence Term A specific number in a sequence Arithmetic Sequence A sequence of numbers where the difference between consecutive terms is constant

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Arithmetic and Geometric Series

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Arithmetic Series

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