The parameters in a function or equation correspond to geometrical features of a graph and can represent physical quantities in spatial dimensions.
Moving between different forms to represent functions allows for deeper understanding and provides different approaches to problem solving.
Our spatial frame of reference affects the visible part of a function and by changing this “window” can show more or less of the function to best suit our needs.
I can use transformations and other techniques, including technology, to graph exponential and logarithmic functions
I can explain how exponential and logarithmic functions are inverses of each other.
https://www.youtube.com/watch?v=ls78_2UBcdY
Graphing Exponential Functions In this video, I graph two exponential functions by plotting points, discuss the domain and range and asymptotes as well as 4 extra graphs using transformations.
https://www.youtube.com/watch?v=DdNrOCToK7A
Graph of y = e ^ (x + 3) using Graph Transformations
https://www.youtube.com/watch?v=q9DhlR43P7A
Graphing a Logarithm Function. **THERE IS A MISTAKE AT 2:46 - I SAY 32 WHEN I SHOULD SAY 64.*** Just a quick example showing the graph of logarithms and graphing log_4 (x)