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Elementary and Intermediate Algebra
Mark Dugopolski, Southeastern Louisiana University

Quadratic Equations, Functions, and Inequalities
Quadratic and Rational Inequalities

Warm-Ups



1

The solution set to x2 > 4 is (2, ∞).
A)TRUE
B)FALSE
2

The inequality x/(x - 3) > 2 is equivalent to x > 2x - 6.
A)TRUE
B)FALSE
3

The inequality (x - 1)(x + 2) < 0 is equivalent to x - 1 < 0 or x + 2 < 0.
A)TRUE
B)FALSE
4

We cannot solve quadratic inequalities that do not factor.
A)TRUE
B)FALSE
5

One technique for solving quadratic inequalities is based on the rules for multiplying signed numbers.
A)TRUE
B)FALSE
6

Multiplying each side of an inequality by a variable should be avoided.
A)TRUE
B)FALSE
7

In solving quadratic or rational inequalities, we always get 0 on one side.
A)TRUE
B)FALSE
8

The inequality x/2 > 3 is equivalent to x > 6.
A)TRUE
B)FALSE
9

The inequality (x - 3)/(x + 2) < 1 is equivalent to (x - 3)/(x + 2) -1 < 0.
A)TRUE
B)FALSE
10

The solution set to (x + 2)/(x - 4) ≥ 0 is (-∞, -2] U [4, ∞).
A)TRUE
B)FALSE