Answer:
![7 \le \text{x} < 10](https://img.qammunity.org/2023/formulas/mathematics/college/hib4cd6t81pwylh3awddxe7bakoq83ivnn.png)
x is between 7 and 10; including 7 but excluding 10
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Step-by-step explanation:
Let's isolate x. First add 4 to all sides. Then divide all sides by 2.
![10 \le 2\text{x}-4 < 16\\\\10+4 \le 2\text{x} < 16+4\\\\14 \le 2\text{x} < 20\\\\14/2 \le \text{x} < 20/2\\\\7 \le \text{x} < 10\\\\](https://img.qammunity.org/2023/formulas/mathematics/college/59t7orst0u5axyfb0o4wk6ve5drn0ighix.png)
The solution set is anything between 7 and 10. We include 7, but exclude 10.
The graph has a closed filled in circle at 7 and an open hole at 10. Shade in between those endpoints to fully describe the solution set.