Solve the equation or inequality.
-$|z-6| \geq 0$
A) $(-\infty, \infty)$
B) $[6,-6]$
C) $(-\infty, 6) \cup(6, \infty)$
D) $\varnothing$

Name: Solve the equation or inequality. -$|z-6| \geq 0$ A) $(-\infty, \infty)$ B) $[6,-6]$ C) $(-\infty, 6) \cup(6, \infty)$ D) $\varnothing$
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Question

Quizplus · Accepted Answer

The absolute value of any real number is always greater than or equal to 0. Therefore, $|z-6| \geq 0$ is true for all real numbers z, which corresponds to the entire number line, or $(-\infty, \infty)$.

Solve the Equation or Inequality ∣z−6∣≥0|z-6| \geq 0∣z−6∣≥0 A) (−∞,∞)(-\infty, \infty)(−∞,∞) B) [6,−6][6,-6][6,−6]

Solve the Equation or Inequality $|z-6| \geq 0$ A) $(-\infty, \infty)$ B) $[6,-6]$