In Exercises 59–94, solve each absolute value inequality. |x| > 3
1. Equations & Inequalities
Linear Inequalities
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In Exercises 59–94, solve each absolute value inequality. |x - 1| ≥ 2
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In Exercises 59–94, solve each absolute value inequality. |3x - 8| > 7
739views - Textbook QuestionWrite each statement using an absolute value equation or inequality. r is no less than 1 unit from 29.768views
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Write each statement using an absolute value equation or inequality.
q is no more than 8 units from 22.
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In Exercises 59–94, solve each absolute value inequality. |(2x + 2)/4| ≥ 2
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In Exercises 59–94, solve each absolute value inequality. |3 - (2/3)x| > 5
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The temperatures on the surface of Mars in degrees Celsius approximately satisfy the inequality . What range of temperatures corresponds to this inequality?
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In Exercises 59–94, solve each absolute value inequality. 3|x - 1| + 2 ≥ 8
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Solve each absolute value inequality. 5|2x + 1| - 3 ≥ 9
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In Exercises 59–94, solve each absolute value inequality. - 2|x - 4| ≥ - 4
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Solve each absolute value inequality. - 4|1 - x| < - 16
647views - Textbook QuestionTo see how to solve an equation that involves the absolute value of a quadratic polynomial, such as | x^2 - x | = 6, work Exercises 83–86 in order. For x^2 - x to have an absolute value equal to 6, what are the two possible values that x may assume? (Hint: One is positive and the other is negative.)1091views
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Solve each inequality. Give the solution set using interval notation.
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In Exercises 59–94, solve each absolute value inequality. 3 ≤ |2x - 1|
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