'Log 6' presentation slideshows

Welcome

Welcome. to. Jeopardy!. Final Jeopardy. Round 1. Applications. Final Jeopardy. Exponential Equations. Logarithmic Equations. Grab Bag. Logarithms. Binomials. $100. $100. $100. $100. $100. $100. Scores. $200. $200. $200. $200. $200. $200. $300. $300. $300. $300. $300.

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Jeopardy

Jeopardy. Log to base and base to log & properties. Solving exp. and Log. equations. Expand & condense. Graphs. Random. Q $100. Q $100. Q $100. Q $100. Q $100. Q $200. Q $200. Q $200. Q $200. Q $200. Q $300. Q $300. Q $300. Q $300. Q $300. Q $400. Q $400. Q $400.

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200

Exponential Functions. Intro. to Logarithms. Properties of Logarithms. Common Logarithms. Natural Logarithms. 100. 100. 100. 100. 100. 200. 200. 200. 200. 200. 300. 300. 300. 300. 300. 400. 400. 400. 400. 400. 500. 500. 500. 500. 500.

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5.6 Laws of Logarithms 5.7 Exponential Equations; Changing Base

5.6 Laws of Logarithms 5.7 Exponential Equations; Changing Base. Objectives : 1. Compare & recall the properties of exponents 2. Deduce the properties of logarithms from/by comparing the properties of exponents Use the properties of logarithms Solve the exponential equations.

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A Deterministic Polynomial-time Primality Test

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Section 4.3

Section 4.3. Logarithmic Functions and Graphs. Flashback. Consider the graph of the exponential function y = f ( x ) = 3 x . Is f(x) one-to-one? Does f(x) have an inverse that is a function? Find the inverse. Inverse of y = 3 x. f ( x ) = 3 x y = 3 x x = 3 y.

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Section 4.3

Section 4.3. Logarithmic Functions and Graphs. Flashback. Consider the graph of the exponential function y = f ( x ) = 3 x . Is f(x) one-to-one? Does f(x) have an inverse that is a function? Find the inverse. Inverse of y = 3 x. f ( x ) = 3 x y = 3 x x = 3 y.

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Section 7.6 Notes

Section 7.6 Notes. Exponential equations are equations in which variable expressions occur as exponents . Property of Equality for Exponential Equations If b is a positive number other than 1, then b x = b y if and only if x = y. Example 1. Solve the equation. a.

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Concept

Concept. Logarithmic to Exponential Form. A. Write log 3 9 = 2 in exponential form. log 3 9 = 2 ? 9 = 3 2. Answer: 9 = 3 2. Example 1. B. Write in exponential form. Answer: . Logarithmic to Exponential Form. Example 1.

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L5.5 Logarithmic Functions

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Ch. 8.5 Exponential and Logarithmic Equations

Ch. 8.5 Exponential and Logarithmic Equations. log 16 2 log 5. x = Divide each side by 2 log 5. 0.8614 Use a calculator. Check: 5 2 x 16. 5 2(0.8614) 16. Exponential and Logarithmic Equations. ALGEBRA 2 LESSON 8-5. Solve 5 2 x = 16. 5 2 x = 16.

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Solving Exponential Equations

Solving Exponential Equations. Example1. Solve. 3 2x+1 = 81. 3 2x+1 = 3 4. 2x + 1 = 4. 2x = 3. x = 3/2. The method in example one works well when the bases can be written as the same but consider the next equation. Example2. Solve. 6 x = 42. Logs must be used to solve this!.

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5-2 Logarithms

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7-5 Properties of Logarithms

7-5 Properties of Logarithms. Rolling them out and Wrapping them up. Definitions. 1. Product Property 2 . Quotient Property 3 . Power Property The above will be on the quiz!. Product Property. b, m, & n must be positive numbers and b ? 1 l og b mn = log b m + log b n

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LOGS and LN and e

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7.5 Exponential and Logarithmic Equations and Inequalities

3. 2. Objectives. Solve exponential and logarithmic equations and equalities. Solve problems involving exponential and logarithmic equations. Vocabulary. exponential equation logarithmic equation. 7.5 Exponential and Logarithmic Equations and Inequalities. Warm Up Solve.

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