Is negative 3 a rational number
[DOC File]Rational and Irrational Numbers - SINE OF MADNESS
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is any positive or negative whole number including zero. A Rational . Number can be expressed as where a and b are both integers. e.g.: 5 = 0.25 = 0.666666 = √36 = 6 = An Irrational . number is not rational (cannot be written as a fraction), does not terminate or have a recurring pattern. ...
[DOC File]Mr. B's Weebly - Grade 8 Mathematics
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So, is closer to 0 than on a number line. Since both numbers are negative, the number closer to 0, or farther to the right, is greater. So, is greater. 6. a) b) Diver C because she is farthest from 0 on the number line Extra Practice 2. Lesson 3.2: Adding Rational Numbers. 1. Write the addition statement that each number line represents. a) b) 2.
[DOC File]NUMBER SYSTEM - Bloomfield College
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State whether the following statements are true or false. a) A real number is either a rational or irrational. b) An integer is also a rational number. c) Zero is not an integer. d) 1.625 is an irrational number. e) 0.333... is a rational number. f) 3.31662479... is a irrational number.
[DOC File]7th Grade – Unit 1 – The Number System
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In the positive or negative direction depending on whether q is positive or negative. Show that a number and its opposite have a sum of zero (additive inverses). Interpret sums of rational numbers by describing real-world contexts. Understand subtraction of rational numbers as adding the additive inverse, p …
[DOC File]Finding Irrational Numbers on the Number Line
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A rational number is defined as any number that can be written in the form of a/b, where a and b are integers and b is not zero. A few examples of rational numbers are: Now it might seem as though the set of rational numbers would cover every possible case, but that is not so.
[DOC File]Here is your cheat sheet to help you remember what to do ...
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DIFFERENT SIGN (Sum of a negative and a positive number): Think Subtraction then use the sign of the # with the larger absolute value (-7) + 4 = -3 (-3) + 7 = 4 6 + (-9) = -3 5 + (-3) = 2. 2. Subtracting Rules: REMEMBER: KEEP, CHANGE, CHANGE. Keep first number the same, Change operation to addition,
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