Graphs of Nonlinear Inequalities Answers
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The solution set of |2x − 2| > 2 is the set of all x-values where the graph y = |2x − 2| ? the line y = 2.
A
is aboveB
is belowC
intersectsD
does not intersect2
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The equation |ax + b| = c must have ? .
A
only 1 solutionB
1 or 2 solutionsC
0, 1, or 2 solutionsD
0, 1 or an infinite number of solutions3
Which of the inequalities below corresponds to the following graph?
A
|−2x − 4| = 6B
|x − 2| > 4C
|2x + 4| < 6D
|x + 2| ≤ 44
The solution set x ≤ 2 or x ≥ 4 is consistent with an equation of the form
A
|ax + b| ≤c, where c is greater than zero.B
|ax + b| ≥ c, where c is greater than zero.C
|ax + b| = c, where c is less than zero.D
|−ax + b| ≤ c, where c is less than zero.Did you find these answers helpful?
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