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1.7 Inequalities
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Inequalities
If a < b, then a+c < b+c
If a < b and if c > 0, then ac < bc
If a < b and if c < 0, then ac > bc
Reverse direction of inequality symbol when multiplying or dividing by a negative number.
Interval Notation ( ) means number is not included in the solution set
problems with < >
[ ] means number is included in solution set, problems with more than or equal to, or less than or equal to
Arrange from lowest to highest.
Quadratic Equations
Solve the corresponding quadratic equation
Identify the intervals determined by the solution
Use a test value to determine which intervals determine which intervals form the solution set
Absolute Value Inequalities Case 1: When absolute value x = k, x = k or x = -k
Case 2: When absolute value x < k, -k<x<k
Case 3: When absolute value x > k, x < -k or x > k
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- Bachelors Degree Pre Calculus (Chapter 1: Equations & Inequalities) Notiz am 1.7 Inequalities, erstellt von Rachel Osborne am 06/02/2016.
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- Rachel Osborne
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