Find the critical points by setting the numerator and denominator to zero.

April 4, 2026English

ScanSolve AI Answer

April 4, 2026

Answer

0 \implies x = -2$

Here are the solutions to the problems:

1. Solve $\frac{x+2}{2x-6} \ge 0$

Step 1: Find the critical points by setting the numerator and denominator to zero. For the numerator: $x+2 = 0 \implies x = -2$ For the denominator: $2x-6 = 0 \implies 2x = 6 \implies x = 3$ The critical points are $x=-2$ and $x=3$ .

Step 2: Test intervals defined by the critical points: $(-\infty, -2)$ , $(-2, 3)$ , and $(3, \infty)$ .

For $x < -2$ (e.g., $x=-

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Quick Answer

1. Solve (x+2)/(2x-6) 0 Step 1: Find the critical points by setting the numerator and denominator to zero.

Asked on April 4, 2026English

This English question involves literary analysis, grammar, or writing skills. The detailed response below provides a well-structured answer with supporting evidence and clear explanations.

ScanSolve AI AnswerAnswered on April 4, 2026

Here are the solutions to the problems: 1. Solve (x+2)/(2x-6) 0 Step 1: Find the critical points by setting the numerator and denominator to zero. For the numerator: x+2 = 0 x = -2 For the denominator: 2x-6 = 0 2x = 6 x = 3 The critical points are x=-2 and x=3. Step 2: Test intervals defined by the critical points: (-, -2), (-2, 3), and (3, ). For x < -2 (e.g., $x=-