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Published byDwayne May Modified over 9 years ago
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ALGEBRA REVIEW
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The Real Number Line negative numbers are to the left of 0 positive numbers are to the right of 0 a > 0 means a is positivea < 0 means a is negative
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A – sign, such as the one in -1, tells us that the number is to the left of 0 on the number line. A + sign or no sign tells us that a number lies to the right of 0 on the number line. For example, 3 and +3 both mean “positive three” Helpful Hint
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The Real Number Line negative numbers are to the left of 0 positive numbers are to the right of 0 a < b is read "a is less than b" and means a is further to the left on the number line than b a > b is read "a is greater than b" and means a is further to the right on the number line than b These are called strict inequalities a b or a b are nonstrict inequalities and mean besides being less than or greater than b, a can equal b. a > 0 means a is positivea < 0 means a is negative
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2-7-6-5-4-3-21573 0468 [ Because the inequality is "greater than or equal to" the solution can equal the endpoint. A square bracket means it can equal the endpoint. squared end bracket We can graph inequalities on the number line.
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Let's look at a different inequality sign. 2-7-6-5-4-3-21573 0468 ) Since this says "less than" we make the arrow go the other way. Since it doesn't say "or equal to" the solution cannot equal the endpoint. A rounded bracket means it cannot equal the endpoint. rounded end bracket
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Absolute value is the distance from zero. It doesn't matter whether we are in the positive direction or the negative direction, we just care about how far away we are. 2-7-6-5-4-3-21573 0468 4 units away from 0
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If we want to know how far apart points on the number line are, we can take the difference between them and then take the absolute value. 2-7-6-5-4-3-21573 0468 8 units apart What is the distance from -5 to 3?
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Since the absolute value of a number is the number’s distance from 0, the absolute value of a number is always 0 or positive. It is never negative Helpful Hints
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Homework for 2.1 Pg. 101-103 1-81 odd
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