2. State the range, domain, vertical asymptote, horizontal asymptote, y-intercept (write as a point) anc the transformation of the point(1, 0) (write as a point). Use the space on the right to show work. (1, 0) is on the graph of y = log(x) and y = In(x) Show the transformation of this point. If none, write NONE All answers are exact. a) y = f(x) = 2log(x + 7) Range Domain VA HA y-intercept (1.0) on the graph of g(x) = log(x) (1,0) moves to on f(x)

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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Range
Domain
VA
HA
y-intercept
(1,0) on the graph of g(x) = ln(x)
(1.0) moves to
Range
Domain
VA
b) y = f(x) = 4 ln(2x + 5) - 3
HA
on f(x)
c) y = f(x) = -3 ln (x-8) +5
y-intercept
(1,0) is on the graph of g(x) = In(x)
(1,0) moves to
on f(x)
Transcribed Image Text:Range Domain VA HA y-intercept (1,0) on the graph of g(x) = ln(x) (1.0) moves to Range Domain VA b) y = f(x) = 4 ln(2x + 5) - 3 HA on f(x) c) y = f(x) = -3 ln (x-8) +5 y-intercept (1,0) is on the graph of g(x) = In(x) (1,0) moves to on f(x)
2. State the range, domain, vertical asymptote, horizontal asymptote. y-intercept (write as a point) and
the transformation of the point(1, 0) (write as a point). Use the space on the right to show work.
(1, 0) is on the graph of y = log(x) and y = In(x) Show the transformation of this point.
If none, write NONE
All answers are exact.
a) y = f(x) = 2log(x + 7)
Range
Domain
VA
HA
y-intercept
(1,0) on the graph of g(x) = log(x)
(1,0) moves to
on f(x)
Transcribed Image Text:2. State the range, domain, vertical asymptote, horizontal asymptote. y-intercept (write as a point) and the transformation of the point(1, 0) (write as a point). Use the space on the right to show work. (1, 0) is on the graph of y = log(x) and y = In(x) Show the transformation of this point. If none, write NONE All answers are exact. a) y = f(x) = 2log(x + 7) Range Domain VA HA y-intercept (1,0) on the graph of g(x) = log(x) (1,0) moves to on f(x)
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