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Objective - To recognize, graph, and compare rational numbers.

Objective - To recognize, graph, and compare rational numbers. - any number that can be written as a fraction. Rational Number. including decimals. including decimals that repeat. including Integers. including Wholes. Rational Numbers. Fractions / Decimals. Integers.

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Objective - To recognize, graph, and compare rational numbers.

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  1. Objective - To recognize, graph, and compare rational numbers. - any number that can be written as a fraction. Rational Number including decimals... including decimals that repeat... including Integers... including Wholes...

  2. Rational Numbers Fractions/Decimals Integers …-3, -2, -1, 0, 1, 2, 3… Negative Integers Wholes …-3, -2, -1 0, 1, 2, 3... Zero Naturals 0 1, 2, 3...

  3. Create a Venn Diagram that shows the relationships between the following sets of numbers. Naturals, Wholes, Integers, Rationals Rationals Integers -3 -47 Wholes 0 Naturals 1, 2, 3...

  4. Identify all of the sets to which each number belongs. (Naturals, Wholes, Integers, Rationals) Integer , Rational 1) -6 2) Rational , Rational , Whole , Integer 3) 14 Natural Rational 4) 0.8

  5. Identify all of the sets to which each number belongs. (Naturals, Wholes, Integers, Rationals) 1) 0 , Integer , Rational Whole 2) - 2.03 Rational 3) Rational 4) Rational

  6. Show that each number below is Rational by writing it as a fraction in the form

  7. Comparing Rational Numbers in Decimal Form Use < or > to compare. < 1) 8.45987 8.51 8.45987 8.51 < 2) 0.3 0.335 0.33333... 0.335 > 3) 14.2 1.538 14.2 1.538 0

  8. Comparing Rational Numbers in Fraction Form Use < or > to compare the fractions below. > > < <

  9. Graph the fractions below on a number line, then order them from least to greatest.

  10. Graphing Rational Numbers on a Number Line Graph the following numbers on a number line. -4 -3 -2 -1 0 1 2 3 4

  11. > All rational numbers either terminate or repeat when changed to a decimal.

  12. 0 1 Density Rational numbers are infinitely dense. This implies that between any two rational numbers, an infinite number of other rational numbers exist.

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