Starting with the graph of y = e<sup>x</sup>, describe an equivalent transformation and find the

The way I'm seeing this problem is, so the graph of e to the x, that's poorly drawn, but that's

Question

Starting with the graph of y = e<sup>x</sup>, describe an equivalent transformation and find the equation of the graph from the following changes. (a) reflecting about the line y = 8 This is equivalent to reflecting across the ---Select--- and then translating 16 units ---Select--- y = (b) reflecting about the line x = 4 This is equivalent to reflecting across the ---Select--- and then translating 8 units ---Select--- y =

          Starting with the graph of y = e<sup>x</sup>, describe an equivalent transformation and find the equation of the graph from the following changes.
(a) reflecting about the line y = 8
This is equivalent to reflecting across the ---Select--- and then translating 16 units ---Select---
y =
(b) reflecting about the line x = 4
This is equivalent to reflecting across the ---Select--- and then translating 8 units ---Select---
y =

Starting with the graph of y = e<sup>x</sup>, describe an equivalent transformation and find the equation of the graph from the following changes.
(a) reflecting about the line y = 8
This is equivalent to reflecting across the —Select— and then translating 16 units —Select—
y =
(b) reflecting about the line x = 4
This is equivalent to reflecting across the —Select— and then translating 8 units —Select—
y =

Added by Michael S.

Calculus: Early Transcendentals

James Stewart 8th Edition

Thanks for your feedback!

Starting with the graph of y = e^(x), describe an equivalent transformation and find the equation of the graph from the following changes. (a) reflecting about the line y = 8 This is equivalent to reflecting across the x-axis and then translating 16 units up y = e^(-x) + 8 (b) reflecting about the line x = 4 This is equivalent to reflecting across the y-axis and then translating 8 units to the left y = e^(8 - x)