(d) Indicate the behavior near singular points of f. Oy + +o as x → 0 y → 0 as x → ±4 Oy - +o as x → +4 » +00 y → +o as x → ±2 The function is defined everywhere on the domain. (e) Indicate the behavior at infinity. Oy - +o as x → t00 O y - -0 as x → -o; y - +00 as x +00 Oy - -o as x → t0 y + +0 as x → -0; y → -∞ as x → +0 The domain of the function does not extend to infinity.

Intermediate Algebra
10th Edition
ISBN:9781285195728
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter9: Functions
Section9.S: Summary
Problem 3S
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g(x) = 2x - 6x, domain [-4, 4]
Transcribed Image Text:g(x) = 2x - 6x, domain [-4, 4]
(d)
Indicate the behavior near singular points of f.
O y - +o as x → 0
Oy - 0 as x → ±4
O y - + as x → +4
y + +0 as x → +2
The function is defined everywhere on the domain.
(e)
Indicate the behavior at infinity.
O y - +0 as x → t
O y - -o as x → -0; y - +o as x → +0
y → -0 as x → t0
y - +0 as x → -0; y - -0 as x - +0
The domain of the function does not extend to infinity.
Transcribed Image Text:(d) Indicate the behavior near singular points of f. O y - +o as x → 0 Oy - 0 as x → ±4 O y - + as x → +4 y + +0 as x → +2 The function is defined everywhere on the domain. (e) Indicate the behavior at infinity. O y - +0 as x → t O y - -o as x → -0; y - +o as x → +0 y → -0 as x → t0 y - +0 as x → -0; y - -0 as x - +0 The domain of the function does not extend to infinity.
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