Solution Summary: The author illustrates the graph of exponential functions. The graph shows that the exponential function g(x) after intersection increases in positive x -axis.

Graphing Exponential Functions Graph the Exponential Function f(x) = 5(3)" by plotting the Vertical Intercept and one other point. Then write the Vertical Intercept as an ordered pair. 20 19 18 17 16 15 14- 13 12 10 Graph the function f(æ) = 5(3)" -용 -6 -5 -4 -2 Clear All Draw: Identify the Vertical Intercept as an Ordered Pair

Q: Exponential Functions- Sketch a graph of a simple exponential function of the form y= ab The graph… A: The exponential function is of the form y=abx Q: Give a formula for the function illustrated using a vertical shift and reflection of an exponential…

Graphing Exponential Functions [5.3] An accurate graph of an exponential function must have a few points plotted accurately, and must also clearly demonstrate the important characteristics of the graph, such as the y-intercept and the horizontal asymptote. The horizontal asymptote should be graphed with a dotted line and labeled with its equation.

Solution for 17-20 - Graphing Exponential Functions Graph both functions on one set of axes. 17. f(x) = 2* and g(x) = 2* 18. f(x) = 3* and g(x) = %3D 19.…

Transcribed Image Text: **Graphing Exponential Functions: Mastery Test** The following educational content is part of a mastery test on graphing exponential functions: ### Graph Description - The image shows a Cartesian plane with a graph of an exponential function. - The y-axis ranges from -10 to 6, and the x-axis ranges from -10 to 10.

Solution for 27–40 - Graphing Exponential Functions Graph the function, not by plotting points, but by starting from the graphs in Figure 2.

Transcribed Image Text: Practice 3: Use a graphing calculator to graph the following exponential functions on the same screen, and then copy the graphs in the space provided below. ƒ(x)=2¹, g(x) =3*, h(x)=5¹

Solution for EXAMPLE 5 Graphing Exponential Functions Using Transformations Graph f(x) = 2 - 3, and determine the domain, range, and horizontal asymptote of f.