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Graph the Absolute Value Function $f(x)=4|x-3|-3$ A) Domain $(-\infty, \infty)$

Question 315

Multiple Choice

Graph the absolute value function. State the domain and range
- $f(x) =4|x-3|-3$
$Graph the absolute value function. State the domain and range - f(x) =4|x-3|-3 A) Domain: (-\infty, \infty) ; Range: [0, \infty) B) Domain: (-\infty, \infty) ; Range: [-3, \infty) C) Domain: (-\infty, \infty) ; Range: [-3, \infty) D) Domain: (-\infty, \infty) ; Range: [-3, \infty)$

A) Domain: $(-\infty, \infty)$ ; Range: $[0, \infty)$
$Graph the absolute value function. State the domain and range - f(x) =4|x-3|-3 A) Domain: (-\infty, \infty) ; Range: [0, \infty) B) Domain: (-\infty, \infty) ; Range: [-3, \infty) C) Domain: (-\infty, \infty) ; Range: [-3, \infty) D) Domain: (-\infty, \infty) ; Range: [-3, \infty)$

B) Domain: $(-\infty, \infty)$ ; Range: $[-3, \infty)$
$Graph the absolute value function. State the domain and range - f(x) =4|x-3|-3 A) Domain: (-\infty, \infty) ; Range: [0, \infty) B) Domain: (-\infty, \infty) ; Range: [-3, \infty) C) Domain: (-\infty, \infty) ; Range: [-3, \infty) D) Domain: (-\infty, \infty) ; Range: [-3, \infty)$
C) Domain: $(-\infty, \infty)$ ; Range: $[-3, \infty)$
$Graph the absolute value function. State the domain and range - f(x) =4|x-3|-3 A) Domain: (-\infty, \infty) ; Range: [0, \infty) B) Domain: (-\infty, \infty) ; Range: [-3, \infty) C) Domain: (-\infty, \infty) ; Range: [-3, \infty) D) Domain: (-\infty, \infty) ; Range: [-3, \infty)$
D) Domain: $(-\infty, \infty)$ ; Range: $[-3, \infty)$
$Graph the absolute value function. State the domain and range - f(x) =4|x-3|-3 A) Domain: (-\infty, \infty) ; Range: [0, \infty) B) Domain: (-\infty, \infty) ; Range: [-3, \infty) C) Domain: (-\infty, \infty) ; Range: [-3, \infty) D) Domain: (-\infty, \infty) ; Range: [-3, \infty)$

Graph the Absolute Value Function f(x)=4∣x−3∣−3f(x)=4|x-3|-3f(x)=4∣x−3∣−3 A) Domain (−∞,∞) (-\infty, \infty) (−∞,∞)

Multiple Choice

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Graph the Absolute Value Function $f(x)=4|x-3|-3$ A) Domain $(-\infty, \infty)$

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