'Compounded' presentation slideshows

Chapter 5 Mathematics of Finance

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Exponential Graphs

Exponential Graphs. Section 3.1. Objective. Draw Exponential Graphs Draw Logarithmic Graphs Find Compound Interest Find Continuous Interest. Relevance. Exponential functions are useful in modeling data that represent quantities that increase or decrease quickly .

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Chapter 4

Chapter 4. 4-6 The Natural base, e. Quiz#1. Express each as a single logarithm. 1. Simplify. 3 4. 5. Quiz#1. Solve. 6 . 7 . 8 . lo g7 ( 5 x+ 3 )= 3 9 . log ( 3 x + 1 ) - log 4 = 2 10. lo g4 ( x- 1)+ lo g4 (3 x- 1)=2. Objectives.

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Homework, Page 341

Homework, Page 341. Find the amount A accumulated after investing a principal P for t years at an interest rate of r compounded annually. 1. . Homework, Page 341.

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6.6 The Natural Base, e

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Exponential Growth and Decay

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Compound Interest

Compound Interest. Warm Up 6 (2.7.2014). Simplify: a) b) 2. Write an explicit model for the table. HW 5.8 Check. Arithmetic, 12, Difference=6, 8 weeks Geometric, 500, Ratio=2 , 2048000 A) 4, 16, 64, 256, 1024 B) r=4 C) Next = Now*4 D). Quiz. Compound Interest.

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Natural Exponential Functions

Natural Exponential Functions. 1. Use the properties of exponents to simplify the expression (Similar to p.264 #1-4). 2. Use the properties of exponents to simplify the expression (Similar to p.265 #1-4). 4. Sketch the graph of the function (Similar to p.265 #7-18).

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Chapter 6 Exponential and Logarithmic Functions and Applications Section 6.5

Chapter 6 Exponential and Logarithmic Functions and Applications Section 6.5. Section 6.5 Additional Exponential and Logarithmic Models. Compound Interest and Present Value Continuous Compounding and Present Value. Periodic Compound Interest Formula

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Finance Models

Finance Models. M 110 Modeling with Elementary Functions V.J. Motto Fall 2008. Finance Application. We will use the FINANCE programs for compound interest Press APPS button Then ENTER (or 1) to choose the option FINANCE. Guide to the Variables. N – the term of the account

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Section 4.1

Section 4.1. Compound Interest and Exponential Functions. If A 0 is invested at an annual interest rate r and compounded semiannually , the amount A t after t years is given by the formula. INTEREST COMPOUNDED SEMIANNUALLY.

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Today in Precalculus

Today in Precalculus. Go over homework Need a calculator Notes: Annuities (Future Value ), there is a handout Homework. Annual Percentage Rate (APR). Often accounts are given an APR. This assumes the interest is compounded only once a year.

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