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Solve the Inequality $\frac { x } { x + 4 } \geq 2$

Question 128

Multiple Choice

Solve the inequality. Graph the solution set and write the solution set in interval notation.
- $\frac { x } { x + 4 } \geq 2$
$Solve the inequality. Graph the solution set and write the solution set in interval notation. - \frac { x } { x + 4 } \geq 2 A) (-\infty,-4) \cup[0, \infty) B) ( - \infty , - 8 ] \cup ( - 4 , \infty ) C) ( - 4,8 ] D) [ - 8 , - 4 )$

A) $(-\infty,-4) \cup[0, \infty)$
$Solve the inequality. Graph the solution set and write the solution set in interval notation. - \frac { x } { x + 4 } \geq 2 A) (-\infty,-4) \cup[0, \infty) B) ( - \infty , - 8 ] \cup ( - 4 , \infty ) C) ( - 4,8 ] D) [ - 8 , - 4 )$
B) $( - \infty , - 8 ] \cup ( - 4 , \infty )$
$Solve the inequality. Graph the solution set and write the solution set in interval notation. - \frac { x } { x + 4 } \geq 2 A) (-\infty,-4) \cup[0, \infty) B) ( - \infty , - 8 ] \cup ( - 4 , \infty ) C) ( - 4,8 ] D) [ - 8 , - 4 )$
C) $( - 4,8 ]$
$Solve the inequality. Graph the solution set and write the solution set in interval notation. - \frac { x } { x + 4 } \geq 2 A) (-\infty,-4) \cup[0, \infty) B) ( - \infty , - 8 ] \cup ( - 4 , \infty ) C) ( - 4,8 ] D) [ - 8 , - 4 )$
D) $[ - 8 , - 4 )$
$Solve the inequality. Graph the solution set and write the solution set in interval notation. - \frac { x } { x + 4 } \geq 2 A) (-\infty,-4) \cup[0, \infty) B) ( - \infty , - 8 ] \cup ( - 4 , \infty ) C) ( - 4,8 ] D) [ - 8 , - 4 )$

Solve the Inequality xx+4≥2\frac { x } { x + 4 } \geq 2x+4x​≥2

Multiple Choice

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Solve the Inequality $\frac { x } { x + 4 } \geq 2$

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