Chapter 1 (functions).
One-to-One Functions; Inverse Function. A function f is one-to-one if for each x in the domain of f there is exactly one y in the range and no y in the.
Calc 5.3
Lesson 15: Inverse Functions and Logarithms
Lesson 15: Inverse Functions And Logarithms
Module 3 exponential and logarithmic functions
Mathematics Functions: Logarithms Science and Mathematics Education Research Group Supported by UBC Teaching and Learning Enhancement Fund 2012-2014 Department.
12.1 Inverse Functions For an inverse function to exist, the function must be one-to-one. One-to-one function – each x-value corresponds to only one y-value.
Key Concept 1. Example 1 Apply the Horizontal Line Test Graph the function f (x) = 4x 2 + 4x + 1 using a graphing calculator, and apply the horizontal.
Let and perform the indicated operation. 1.2. 3.4. Warm-up 3.3.
Chapter 2 Functions and Graphs Section 6 Logarithmic Functions (Part I)
