Using transformations and the parent graph to graph an exponential function

👉 Learn how to graph exponential functions involving vertical shift. An exponential function is a function that increases rapidly as the value of x increases. To graph an exponential function, it is usually very useful to make the table of values of the function. This is done by choosing a range of values of x and then plug the x-values into the function to get the y-values. We then graph the obtained points.
When a constant is added/subtracted to the exponential function, the function is said to be transformed vertically. Addition of a constant to the function moves the graph of the exponential function upwards while subtraction of a constant to the function moves the graph of the exponential function downwards.

Organized Videos:
✅How to Graph Exponential Functions
✅How to Graph Exponential Functions with e
✅How to Graph Exponential Functions | Learn About
✅How to Graph Exponential Functions with Stretch and Compression
✅How to Graph Exponential Functions with Vertical Shift
✅How to Graph Exponential Functions with Horizontal Shift

Connect with me:

#exponentialFunctions #brianmclogan

[VijayaLakshmi-ungv]

Hi Sir, I think, shift graph right 1 unit will be correct.

[nancymayes]

I homeschool, thank you for helping me understand this. I feel like you explain this very well. I am doing what you say to do, but I'm not getting the right answer. For example, the problem is y=1- 3 to the x. I am getting the asymptote of Y=0. And my math book says it should be Y= 1. What am I doing wrong?

[latfk]

linear transformation is shifting to (1, 3)