for the graph of the function f (x) =-2 . (1/3) ^x+4 , find each tarnsformation , streach , compression and / or reflection of the function f base from its base graph g(x) = (1/3)^x . Also find the domain D, the range R and the asymptote A of the graph of F. A. left 4, vertical stretch by a factor of 2, reflection about the y-axis D: (–∞, ∞) R: (–∞, 0) y = 0 B. left 4, vertical stretch by a factor of 2, reflection about the x-axis D: (–∞, ∞) R: (–∞, 0) y = 0 C. left 4, vertical stretch by a factor of 2, reflection about the x-axis, D: (–∞, ∞) R: (0, ∞) y = 0 D. left 4, horizontal stretch by a factor of 2, reflection about the x-axis D: (–∞, ∞) R: (–∞, 0) y = –4
for the graph of the function f (x) =-2 . (1/3) ^x+4 , find each tarnsformation , streach , compression and / or reflection of the function f base from its base graph g(x) = (1/3)^x . Also find the domain D, the range R and the asymptote A of the graph of F. A. left 4, vertical stretch by a factor of 2, reflection about the y-axis D: (–∞, ∞) R: (–∞, 0) y = 0 B. left 4, vertical stretch by a factor of 2, reflection about the x-axis D: (–∞, ∞) R: (–∞, 0) y = 0 C. left 4, vertical stretch by a factor of 2, reflection about the x-axis, D: (–∞, ∞) R: (0, ∞) y = 0 D. left 4, horizontal stretch by a factor of 2, reflection about the x-axis D: (–∞, ∞) R: (–∞, 0) y = –4
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question
for the graph of the function f (x) =-2 . (1/3) ^x+4 , find each tarnsformation , streach , compression and / or reflection of the function f base from its base graph g(x) = (1/3)^x . Also find the domain D, the range R and the asymptote A of the graph of F.
A. left 4, vertical stretch by a factor of 2, reflection about the y-axis
D: (–∞, ∞) R: (–∞, 0) y = 0 |
|
B. |
left 4, vertical stretch by a factor of 2, reflection about the x-axis
D: (–∞, ∞) R: (–∞, 0) y = 0 |
C. |
left 4, vertical stretch by a factor of 2, reflection about the x-axis,
D: (–∞, ∞) R: (0, ∞) y = 0 |
D. |
left 4, horizontal stretch by a factor of 2, reflection about the x-axis
D: (–∞, ∞) R: (–∞, 0) y = –4 |
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