'Log 5' presentation slideshows

Warm-up 3/13/08

Warm-up 3/13/08. Solve each equation. x 2 = 169 w 3 = 216 y 3 = -1/8 z 4 = 625. Heads Up!. Today is the last day for any make ups in the first 9 weeks

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?t. 1. ln(t+?t)-lnt. 1. t+?t. dy. 1. ?y. d. ?t. dt. t. ?t. t. t. ?t. ?t. dt. ????? ????. ????? ????? ???. ????? ???? ?????? y=lnt ? ???? ??? ?? . = lnt= - ??? ???? ?? , ?? t ? ?? ?t ? ???? y ? ??? ?y ? ?? , ????? ??

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College Algebra

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4.4 Evaluate Logarithms & Graph Logarithmic Functions

4.4 Evaluate Logarithms & Graph Logarithmic Functions. p. 251 What is a logarithm? How do you read it? What relationship exists between logs and exponents? What is the definition? How do you rewrite log equations? What are two special log values? What is a common log? A natural log?

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Warm Up Solve. 1. log 16 x = 2. log x 1.331 = 3 3. log10,000 = x

3. 2. Warm Up Solve. 1. log 16 x = 2. log x 1.331 = 3 3. log10,000 = x. 64. 1.1. 4. Objectives. Solve exponential and logarithmic equations and equalities. Solve problems involving exponential and logarithmic equations. Vocabulary. exponential equation logarithmic equation.

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Matematika 1

CHAPTER 1. Akar, Pangkat dan Logaritma. Matematika 1. FOR SENIOR HIGH SCHOOL. A Eksponen. Pangkat Bulat Positif a. Definisi Pangkat Bulat Positif The positive integer exponent is a repeated multiplication of the same positive number. Example :

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Logarithmic function

Logarithmic function. Done By: Al-Hanoof Amna Dana Ghada. Logarithmic Function. Changing from Exponential to Logarithmic form. ( Ghada ) Graphing of Logarithmic Function.( Amna ) Common Logarithm.( Ghada ) Natural Logarithm.( Ghada ) Laws of Logarithmic Function. ( Dana )

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4.5 Apply Properties of Logarithms

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Chapter 4 Additional Derivative Topics

Chapter 4 Additional Derivative Topics. Section 2 Derivatives of Exponential and Logarithmic Functions. Objectives for Section 4.2 Derivatives of Exp/Log Functions. The student will be able to calculate the derivative of e x and of ln x .

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If b > 0 and b ?? 1, and m and n are real numbers, then b n = b m if and only if n = m.

By using the property below, we are able to solve this equation by matching the bases. Property 1. If b > 0 and b ?? 1, and m and n are real numbers, then b n = b m if and only if n = m. Fortunately, we have another property to take care of this type of equation.

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Warm-Up

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Log Equations Review

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Math 34A

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Chapter 5: Exponential and Logarithmic Functions 5.5.A: Logarithmic Functions to Other Bases

Chapter 5: Exponential and Logarithmic Functions 5.5.A: Logarithmic Functions to Other Bases. Essential Question: What must you do to solve a logarithmic function in a base other than 10, with a calculator?. 5.5.A: Logarithmic Functions to Other Bases.

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Logarithms with Other Bases (6.9)

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8-4 Properties of Logarithms

8-4 Properties of Logarithms. Using the properties of logarithms. Objectives. Using the Properties of Logarithms. Vocabulary. For any positive numbers, M,N, and b: log b MN = log b M + log b N Product Property log b = log b M - log b N Quotient Property

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Graph of Logarithmic functions

Graph of Logarithmic functions. Graph of y = log b x b >1. 2. 1. 1/b. b. 1. b 2. If x = ------ , then y = ------ 1/b -1 1 0 b 1

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7.4 Properties of Logs

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