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  1. Inequalities have properties ... all with special names! Here we list each one, with examples. Note: the values a, b and c we use below are Real Numbers. Transitive Property. When we link up inequalities in order, we can "jump over" the middle inequality. If a < b and b < c, then a < c. Likewise: If a > b and b > c, then a > c. Example:

  2. Properties of Inequalities. The expression `a < b` is read as. a is less than b. while the expression `a > b` is read as. a is greater than b. The `<` and `>` signs define what is known as the sense of the inequality (indicated by the direction of the sign). Two inequalities are said to have.

  3. 27 wrz 2020 · Solve inequalities that contain absolute value. Solve multi-step inequalities. Combine properties of inequality to isolate variables, solve algebraic inequalities, and express their solutions graphically. Simplify and solve algebraic inequalities using the distributive property to clear parentheses and fractions.

  4. 11 wrz 2021 · Properties of Inequalities. If a a, b b, and c c are real numbers, then: Transitive Property if a <b a <b and b <c b <c then a <c a <c. Addition Property if a <b a <b then a + c <b + c a + c <b + c. Subtraction Property if a <b a <b then a − c <b − c a − c <b − c.

  5. inequality: A statement that of two quantities one is specifically less than or greater than another. In mathematics, inequalities are used to compare the relative size of values. They can be used to compare integers, variables, and various other algebraic expressions. A description of different types of inequalities follows. Strict Inequalities.

  6. Inequality tells us about the relative size of values. Mathematics is not always about "equals", sometimes we only know that something is greater or less than. Example: Alex and Billy have a race, and Billy wins! What do we know? We don't know how fast they ran, but we do know that Billy was faster than Alex: Billy was faster than Alex.

  7. Study Guides > College Algebra. Using the Properties of Inequalities. When we work with inequalities, we can usually treat them similarly to but not exactly as we treat equalities. We can use the addition property and the multiplication property to help us solve them.

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