Write the statement using absolute value notation. -The distance between $\mathrm { z }$ and $\mathrm { c }$ is greater than 13 units. A) $| z - c | 13$ B) $| \mathrm { z } + \mathrm { c } | 13$ C) $| \mathrm { z } + 13 | \geq \mathrm { C }$ D) $| \mathrm { z } - 13 |

Question

Write the statement using absolute value notation.
-The distance between $\mathrm { z }$ and $\mathrm { c }$ is greater than 13 units.
A) $| z - c | > 13$
B) $| \mathrm { z } + \mathrm { c } | > 13$
C) $| \mathrm { z } + 13 | \geq \mathrm { C }$
D) $| \mathrm { z } - 13 | < \mathrm { C }$

Quizplus · Accepted Answer

The absolute value notation $| z - c |$, represents the distance between $z$ and $c$. Saying this distance is greater than 13 units is correctly expressed as $| z - c | > 13$.

Write the Statement Using Absolute Value Notation z\mathrm { z }z

Write the Statement Using Absolute Value Notation $\mathrm { z }$