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3.3 Logarithmic Functions and Their Graphs

3.3 Logarithmic Functions and Their Graphs

3.3 Logarithmic Functions and Their Graphs. We learned that, if a function passes the horizontal line test , then the inverse of the function is also a function. So, an exponential function f(x) = b x , has an inverse that is a function.

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288 views • 19 slides
Exponential Functions and Their Graphs

Exponential Functions and Their Graphs

Digital Lesson. Exponential Functions and Their Graphs. Definition of Exponential Function. The exponential function f with base a is defined by f ( x ) = a x where a > 0, a ? 1, and x is any real number. For instance, f ( x ) = 3 x and g ( x ) = 0.5 x

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283 views • 14 slides
Exponential Functions

Exponential Functions

Exponential Functions. The exponential function f with base b is defined by f (x) = b x or y = b x Where b is a positive constant other than and x is any real number. /. Base is 2. Base is 10. Base is 3. Definition of the Exponential Function.

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886 views • 12 slides
Base e and the Natural Logarithm

Base e and the Natural Logarithm

Base e and the Natural Logarithm. Section 10-5. The Natural Base. The natural base is represented by lower-case e e is a constant (like ? ), e ? 2.718 On TI-83: For e , press [2nd] [ ?] For e ^(, press [2nd] [LN] (next to 4). You-Try #1.

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220 views • 10 slides
Objectives: 1. Be able to find the Euler Number.

Objectives: 1. Be able to find the Euler Number.

Functions Involving "e". Objectives: 1. Be able to find the Euler Number. Be simplify expressions using the Natural base (with a calculator also) Be able to graph a Natural Base Exponential. . Objectives: Euler Number, Natural base . I. The Euler Number.

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434 views • 8 slides

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