Consider the logarithmic function y = log(-æ – 3) – 2 when investigating ar analyzing. Match the topic with the appropriate answer. You may use an answe than once and not all answers will be used.

College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter5: Exponential And Logarithmic Functions
Section5.2: Applications Of Exponential Functions
Problem 50E
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Answer this for me mate. Much appreciated.

I attatched an image of the word bank. Those are all the answers all you have to do is match them.

Consider the logarithmic function y = log(-x – 3) – 2 when investigating and
decrease
analyzing. Match the topic with the appropriate answer. You may use an answer more
[Choose ]
than once and not all answers will be used.
maximum
[ Choose]
domain
[Choose ]
minimum
[ Choose ]
range
[Choose ]
if x = -13
[ Choose ]
zero
[Choose ]
as x → -00
x-intercept
[ Choose ]
[ Choose ]
y-intercept
as x → -3
[Choose ]
[ Choose ]
continuity
[Choose ]
vertical asymptote
[ Choose ]
increase
[Choose ]
horizontal asymptote
[ Choose ]
>
>
Transcribed Image Text:Consider the logarithmic function y = log(-x – 3) – 2 when investigating and decrease analyzing. Match the topic with the appropriate answer. You may use an answer more [Choose ] than once and not all answers will be used. maximum [ Choose] domain [Choose ] minimum [ Choose ] range [Choose ] if x = -13 [ Choose ] zero [Choose ] as x → -00 x-intercept [ Choose ] [ Choose ] y-intercept as x → -3 [Choose ] [ Choose ] continuity [Choose ] vertical asymptote [ Choose ] increase [Choose ] horizontal asymptote [ Choose ] > >
x < 3
x < -3
x2 3
continuous
y = -3
y = -2
x = -2
-2
x > -3
y→ -00
(0, 0)
y→ 00
(3, 0)
all reals
discontinuous
(0, -2)
-1
x = -3
-00 <x< -3
Transcribed Image Text:x < 3 x < -3 x2 3 continuous y = -3 y = -2 x = -2 -2 x > -3 y→ -00 (0, 0) y→ 00 (3, 0) all reals discontinuous (0, -2) -1 x = -3 -00 <x< -3
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