Solve: $8 x \geq - 4$ B) $- 2 x \geq - 8$ C) $- 1 x \geq - 4$ D) $2 x \geq - 4$ E) $- 1 x \geq - 8$

Name: Solve: $8 x \geq - 4$ B) $- 2 > x \geq - 8$ C) $- 1 > x \geq - 4$ D) $2 > x \geq - 4$ E) $- 1 > x \geq - 8$
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Question

Solve: $8 < 6 - 2 x \leq 14$
A) $1 > x \geq - 4$
B) $- 2 > x \geq - 8$
C) $- 1 > x \geq - 4$
D) $2 > x \geq - 4$
E) $- 1 > x \geq - 8$

Quizplus · Accepted Answer

To solve the compound inequality $8 < 6 - 2x \leq 14$, split it into two inequalities: $8 < 6 - 2x$ and $6 - 2x \leq 14$. Solving $8 < 6 - 2x$ gives $x < -1$, and solving $6 - 2x \leq 14$ gives $x \geq -4$. Combining these, $-1 > x \geq -4$.

Solve 8<6−2x≤148 < 6 - 2 x \leq 148<6−2x≤14 A) 1>x≥−41 > x \geq - 41>x≥−4

Solve $8 < 6 - 2 x \leq 14$ A) $1 > x \geq - 4$