'Log 8' diaporamas de présentation

Exponential and Logarithmic Functions

Algebra 2 Chapter 7. Exponential and Logarithmic Functions. This Slideshow was developed to accompany the textbook Larson Algebra 2 By Larson , R., Boswell, L., Kanold , T. D., & Stiff, L. 2011 Holt McDougal Some examples and diagrams are taken from the textbook. Slides created by

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4-5

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7-4

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7-4

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7-4

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Properties of Logarithms

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7-4

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4-4

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Use properties to simplify logarithmic expressions. Translate between logarithms in any base .

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7-4

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7-4

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4-4

4-4. Properties of Logarithms. Warm Up. Lesson Presentation. Lesson Quiz. Holt McDougal Algebra 2. Holt Algebra 2. Objectives. Use properties to simplify logarithmic expressions. Translate between logarithms in any base.

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Properties of Logarithms

Properties of Logarithms. Essential Questions. How do we use properties to simplify logarithmic expressions? How do we translate between logarithms in any base?. Holt McDougal Algebra 2. Holt Algebra 2.

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Use properties to simplify logarithmic expressions. Translate between logarithms in any base .

Objectives. Use properties to simplify logarithmic expressions. Translate between logarithms in any base. Because logarithms are exponents, you can derive the properties of logarithms from the properties of exponents.

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HEARING

HEARING. MUSICAL ACOUSTICS. Science of Sound Chapter 5. MUSICAL ACOUSTICS. RANGE OF HEARING. OUTER, MIDDLE, AND INNER EAR. THE COCHLEA. THE EAR. MIDDLE EAR: THE OSSICLES. RESPONSE OF THE BASILAR MEMBRANE TO A PAIR OF TONES.

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Aim: How do we solve exponential equations using logarithms?

Aim: How do we solve exponential equations using logarithms?. Do Now:. Solving Exponential Equations. What is an exponential equation?. An exponential equation is an equation, in which the variable is an exponent. Ex. 3 x - 4 = 9.

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Logarithmic Functions

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Chapter 8 Review

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EXAMPLE 4

Evaluate. 8. 8. 8. using common logarithms and natural. logarithms. log. log. log. 3. 3. 3. log 8. 0.9031. 1.893. =. 0.4771. log 3. ln 8. 2.0794. 1.893. =. 1.0986. ln 3. EXAMPLE 4. Use the change-of-base formula. SOLUTION. Using common logarithms:.

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C2: Change of Base of Logarithms

C2: Change of Base of Logarithms. Learning Objective: to understand that the base of a logarithm may need changing to be able to solve an equation. Changing the base of a logarithm. So:. 5 x = 8. So:. Suppose we wish to calculate the value of log 5 8.

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