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Solving One-Step Inequalities

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Presentation on theme: "Solving One-Step Inequalities"— Presentation transcript:

1 Solving One-Step Inequalities
Inequality- mathematical sentence that uses the symbols < , >, ≤ , ≥ to compare two amounts. Solution Set- the set of values that make the inequality true.

2 Copy this table into your notes.
Symbol Meaning Graph < Less than Open circle > Greater than Less than or equal to Closed circle Greater than or equal to

3 This is why we use an open circle when we graph the inequality
Let’s think ……… What is less than 2 ….. X < 2? 1,0,-1,-2,-3… What about… ½ or ? Is 2 less than 2? This is why we use an open circle when we graph the inequality x< 2

4 The arrow tells us that everything to the left of 2 is included
The open circle tells us that 2 is not included The arrow tells us that everything to the left of 2 is included

5 Where do we put the circle ?
Graph x > 2 Where do we put the circle ? In which direction does the arrow go? Think…what could you plug in for x that is greater than 2?

6 What about x ≤ 2 ……is 2 ≤ 2 Which way does the arrow go?
This is why we graph with a closed circle. The closed circle tells us that 2 is included. Which way does the arrow go?

7 Where do we put the circle ?
What about x ≥ 2 ……is 2 ≥ 2 Where do we put the circle ? Which way does the arrow go?

8 Your Turn x > 8 x< 7 x ≤ 4 x ≥ -3 x < -5 x ≤ 6
Write the inequality above the number line. Graph the inequality. x > 8 x< 7 x ≤ 4 x ≥ -3 x < -5 x ≤ 6

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11 Solving One- Step Inequalities


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