1. Equations & Inequalities

In Exercises 59–94, solve each absolute value inequality.4 + |3 - x/3| ≥ 9

In Exercises 95–102, use interval notation to represent all values of x satisfying the given conditions.y1 = x/2 + 3, y2 = x/3 + 5/2, and y1 ≤ y2

In Exercises 95–102, use interval notation to represent all values of x satisfying the given conditions.y1 = (2/3)(6x - 9) + 4, y2 = 5x + 1, and y1 > y2

In Exercises 95–102, use interval notation to represent all values of x satisfying the given conditions.y = 2x - 11 + 3(x + 2) and y is at most 0

Use the method described in Exercises 83–86, if applicable, and properties ofabsolute value to solve each equation or inequality. (Hint: Exercises 99 and 100 canbe solved by inspection.) | x^4 + 2x^2 + 1 | < 0

In Exercises 95–102, use interval notation to represent all values of x satisfying the given conditions.y = |2x - 5| + 1 and y > 9

Solve and graph the solution set on a number line: 3|2x-1| ≥ 21

In Exercises 95–102, use interval notation to represent all values of x satisfying the given conditions.y = 8 - |5x + 3| and y is at least 6

In Exercises 103–104, use the graph of y = |4 - x| to solve each inequality.

|4 - x| ≥ 5

In Exercises 105–106, use the table to solve each inequality.- 3 < 2x - 5 ≤ 3

When 3 times a number is subtracted from 4, the absolute value of the difference is at least 5. Use interval notation to express the set of all numbers that satisfy this condition.

When 4 times a number is subtracted from 5, the absolute value of the difference is at most 13. Use interval notation to express the set of all numbers that satisfy this condition.

Solve and graph the solution set on a number line: (2x−3)/4 ≥ 3x/4 + 1/2

Solve each equation or inequality. |8-5x| ≥ 2

Solve each equation or inequality. |7x-3| > 4