Which of the following statements is TRUE regarding the function f(x) = log2 (x + 4) + 3? There is a horizontal asymptote at y = 3 and the end behavior can be described as x – +oo, Ax) → +o and as x → -0o, Ax) → -4. There is a vertical asymptote at x = -4 and the end behavior can be described as x- +oo, fx) → +o and as x → -4, Ax) → -o. There is a horizontal asymptote at y = 3 and the end behavior can be described as x - +oo, Ax) → +oo and as x → -0o, Ax) → 3. There is a vertical asymptote at x = -4 and the end behavior can be described as x - +oo, Ax) → -c∞ and as x → -4, Ax) → -o.

College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter4: Exponential And Logarithmic Functions
Section4.3: Logarithmic Functions
Problem 105E
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Which of the following statements is TRUE regarding the function
f(x) = log2 (x + 4) + 3?
%D
O There is a horizontal asymptote at y = 3 and the end behavior can be described
as x - +o, Ax) → +o and as x → -∞, (x) → -4.
There is a vertical asymptote at x = -4 and the end behavior can be described as
x- +oo, Ax) → +∞ and as x → -4, Ax) → -o.
O There is a horizontal asymptote at y = 3 and the end behavior can be described
as x - +oo, Ax) → +∞ and as x → -, f(x) → 3.
There is a vertical asymptote at x = -4 and the end behavior can be described as
x → +oo, Ax) → -0o and as x → -4, Ax) →
- 00.
Transcribed Image Text:Which of the following statements is TRUE regarding the function f(x) = log2 (x + 4) + 3? %D O There is a horizontal asymptote at y = 3 and the end behavior can be described as x - +o, Ax) → +o and as x → -∞, (x) → -4. There is a vertical asymptote at x = -4 and the end behavior can be described as x- +oo, Ax) → +∞ and as x → -4, Ax) → -o. O There is a horizontal asymptote at y = 3 and the end behavior can be described as x - +oo, Ax) → +∞ and as x → -, f(x) → 3. There is a vertical asymptote at x = -4 and the end behavior can be described as x → +oo, Ax) → -0o and as x → -4, Ax) → - 00.
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