Other than a no solution set, use interval notation to express the solution set and then graph the solution set on a number line. \( 1-\frac{x}{2}>6 \) A. The solution set in interval notation is 1 (Simplify your answer. Use integers or fractions for any numbers in the expression. Type your answer in interval notation.) B. The solution set is \( \varnothing \). an example Get more help -

We start with the inequality:   1 – (x/2) > 6 Step 1. Subtract 1 from both sides:   1 – (x/2) – 1 > 6 – 1   –(x/2) > 5 Step 2. Multiply both sides by –2. Remember that multiplying by a negative number reverses the inequality sign:   x < –10 A. In interval notation, the solution set is:   (–∞, –10) B. The solution set is not empty. Graphing on a number line:   • Draw a horizontal number line.   • Place an open circle at –10 (to show –10 is not included).   • Shade or draw an arrow extending to the left from –10 toward –∞. Thus, the solution to 1 – (x/2) > 6 is x < –10, which in interval notation is (–∞, –10).