IM: 6.7.4: Ordering Rational Numbers (Lesson)
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Last updated 9 months ago
16 questions
4.1: How Do They Compare?
Use the symbols >, <, or = to compare each pair of numbers. Be prepared to explain your reasoning.
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12 _______ 19
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15 _______ 1.5
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6.050 _______ 6.05
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\frac{19}{24} _______ \frac{19}{21}
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212 _______ 190
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9.02 _______ 9.2
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0.4 _______ \frac{9}{40}
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\frac{16}{17} _______ \frac{11}{12}
4.3: Comparing Points on A Line
Refer to the labeled number line.
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Use each of the following terms at least once to describe or compare the values of points M, N, P, R.- greater than
- less than
- opposite of (or opposites)
- negative number
Use each of the following terms at least once to describe or compare the values of points M, N, P, R.
- greater than
- less than
- opposite of (or opposites)
- negative number
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Tell what the value of each point would be if P is 2\frac{1}{2}.
Tell what the value of each point would be if P is 2\frac{1}{2}.
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Tell what the value of each point would be if N is -0.4.
Tell what the value of each point would be if N is -0.4.
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Tell what the value of each point would be if R is 200.
Tell what the value of each point would be if R is 200.
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Tell what the value of each point would be if M is -15.
Tell what the value of each point would be if M is -15.
The list of fractions between 0 and 1 with denominators between 1 and 3 looks like this:
\frac{0}{1}, \frac{1}{1}, \frac{1}{2}, \frac{1}{3}, \frac{1}{1}
We can put them in order like this:
\frac{0}{1} < \frac{1}{3} < \frac{1}{2} < \frac{2}{3} < \frac{3}{4} < \frac{1}{1}
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Expand the list again to include fractions that have denominators of 5.
Expand the list again to include fractions that have denominators of 5.
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Expand the list you made to include fractions have have denominators of 6.
Expand the list you made to include fractions have have denominators of 6.
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When you add a new fraction to the list, you put it in between two “neighbors.” Go back and look at your work. Do you see a relationship between a new fraction and its two neighbors?
When you add a new fraction to the list, you put it in between two “neighbors.” Go back and look at your work. Do you see a relationship between a new fraction and its two neighbors?