Greater than and less than example
Greater than & Less than (solutions, examples, songs, videos)
> Greater than < Less than ≤ Less than or equal to ≥ Greater than or equal to Solving Inequalities. Done the same way you solve equations. Exception: when you . multiply. or . divide. both sides of an inequality by a . negative. number, you must . change. the direction of the inequality symbol. Example: Solving Inequalities Using Addition ...
[DOC File]Solving and Graphing Inequalities
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Additional Example 6: Solution: Additional Example 7: Solution: For each of the following inequalities: (a) Write the inequality algebraically. (b) Graph the inequality on the real number line. (c) Write the inequality in interval notation. x is greater than 5. x is less than 4. x is less than or equal to 3. x is greater than …
[DOC File]Interval Notation: - UH
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Since its a Greater than, x < - 1 OR x > 4 it is an OR problem and will be graphed accordingly. Special Situations: Just like when you were learning absolute value equations, if you isolate the absolute value and it is greater than or less than a negative number, it is a special situation:
[DOC File]Chapter 2: Primitive Data Types and Operations
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D. If a number is less than 10, the exponent will be negative and is equal to the number of places the decimal must be moved to the right to write the number in scientific notation. E. A number will have an exponent of zero if the number is equal to or greater than 1, but less than ten. F. To write a number in scientific notation:
[DOC File]Solving Absolute Value Equations
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Operator Name Example Answer < less than 1 < 2 true 2 false >= greater than or equal to 1 >= 2 false == equal to 1 == 2 false!= not equal to 1 != 2 true. A variable that holds a Boolean value is known as a Boolean variable.
[DOC File]Constructing Math
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For 3x – 5 = 16, the only solution is x = 7. When we have an inequality to solve (greater than, less than, greater than or equal to, or less than or equal to) we have a range of numbers that can be a solution. In that range there is an infinite amount of possible numbers that make the inequality true. Example: x > 3 We know 4 is greater than 3.
[DOC File]Solving Inequalities
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The symbol ">" is used to mean greater than. In this example, we could say either "15 is greater than 9" or "15 > 9". The greater than symbol can be remembered because the larger open end is near the larger number and the smaller pointed end is near the smaller number. If one number is larger than another, then the second number is smaller than ...
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