Precalculus: Solving Inequalities in One Variable Practice Problems Questions 1. Using a sign chart, find the values of x that satisfy x 3 - x 2 - 8x + 12 3 - x > 0. Express your solution in both set notation and interval notation. 2. Using a sign chart, find the values of x that satisfy (5x - 6)|2x - 4| x > 0. Express your solution in both set notation and interval notation. 3. Using a sign chart, find the values of x that satisfy (4x + 7) √ 1 - x x + 10 ≤ 0. Express your solution in both set notation and interval notation. Page 1 of 4
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Precalculus: Solving Inequalities in One Variable Practice Problems
Questions
1. Using a sign chart, find the values of x that satisfyx3 − x2 − 8x + 12
3− x> 0. Express your solution in both set notation
and interval notation.
2. Using a sign chart, find the values of x that satisfy(5x− 6)|2x− 4|
x> 0. Express your solution in both set notation
and interval notation.
3. Using a sign chart, find the values of x that satisfy(4x + 7)
√1− x
x + 10≤ 0. Express your solution in both set notation and
interval notation.
Page 1 of 4
Precalculus: Solving Inequalities in One Variable Practice Problems
Solutions
1. Using a sign chart, find the values of x that satisfyx3 − x2 − 8x + 12
3− x> 0. Express your solution in both set notation
and interval notation.
Page 2 of 4
Precalculus: Solving Inequalities in One Variable Practice Problems
2. Using a sign chart, find the values of x that satisfy(5x− 6)|2x− 4|
x> 0. Express your solution in both set notation
and interval notation.
Page 3 of 4
Precalculus: Solving Inequalities in One Variable Practice Problems
3. Using a sign chart, find the values of x that satisfy(4x + 7)
√1− x
x + 10≤ 0. Express your solution in both set notation and