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Solve the Rational Inequality $\frac{(x+12)(x-2)}{x-1} \geq 0$ A) $[-12,1] \cup[2, \infty)$

Question 40

Multiple Choice

Solve the rational inequality. Express your solution on a number line using interval notation.
- $\frac{(x+12) (x-2) }{x-1} \geq 0$
$Solve the rational inequality. Express your solution on a number line using interval notation. - \frac{(x+12) (x-2) }{x-1} \geq 0 A) [-12,1] \cup[2, \infty) B) (-\infty,-12] \cup(1,2] C) [-12,1) \cup[2, \infty) D) (-\infty,-12] \cup[2, \infty)$

A) $[-12,1] \cup[2, \infty)$
$Solve the rational inequality. Express your solution on a number line using interval notation. - \frac{(x+12) (x-2) }{x-1} \geq 0 A) [-12,1] \cup[2, \infty) B) (-\infty,-12] \cup(1,2] C) [-12,1) \cup[2, \infty) D) (-\infty,-12] \cup[2, \infty)$
B) $(-\infty,-12] \cup(1,2]$
$Solve the rational inequality. Express your solution on a number line using interval notation. - \frac{(x+12) (x-2) }{x-1} \geq 0 A) [-12,1] \cup[2, \infty) B) (-\infty,-12] \cup(1,2] C) [-12,1) \cup[2, \infty) D) (-\infty,-12] \cup[2, \infty)$
C) $[-12,1) \cup[2, \infty)$
$Solve the rational inequality. Express your solution on a number line using interval notation. - \frac{(x+12) (x-2) }{x-1} \geq 0 A) [-12,1] \cup[2, \infty) B) (-\infty,-12] \cup(1,2] C) [-12,1) \cup[2, \infty) D) (-\infty,-12] \cup[2, \infty)$
D) $(-\infty,-12] \cup[2, \infty)$
$Solve the rational inequality. Express your solution on a number line using interval notation. - \frac{(x+12) (x-2) }{x-1} \geq 0 A) [-12,1] \cup[2, \infty) B) (-\infty,-12] \cup(1,2] C) [-12,1) \cup[2, \infty) D) (-\infty,-12] \cup[2, \infty)$

Solve the Rational Inequality (x+12)(x−2)x−1≥0\frac{(x+12)(x-2)}{x-1} \geq 0x−1(x+12)(x−2)​≥0 A) [−12,1]∪[2,∞) [-12,1] \cup[2, \infty) [−12,1]∪[2,∞)

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Solve the Rational Inequality $\frac{(x+12)(x-2)}{x-1} \geq 0$ A) $[-12,1] \cup[2, \infty)$

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