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Unit 2. Day 14.
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Q: What is a rational number?
A: A number that can be written as a fraction π π β 5 7 β 5 7 2 3 2 3 β4 5 6 β4 5 6 0.875 0.875 β16. 3 β16. 3 Before we multiplied: β Γ· Today: Γ· β
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Todayβs Lesson Multiplying Decimals Dividing Decimals
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Example A: Multiply 4.8 β β2.4 4.8 β β2.4 1 3 4 8 10 β2 4 10 4 . 8 2 . 4 Γ 48 10 β 24 10 1 β 1 9 2 9 6 β + 24 5 β 12 5 288 β = β 25 1 1 . 5 2 β β 11.52 =
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6 . 4 0 . 2 1 2 8 β . 1 2 8 1.28 Γ + Example B*: Multiply β6.4 β β0.2
β6 4 10 β 2 10 6 . 4 0 . 2 Γ β 64 10 β 2 10 1 2 8 β β + 32 β 32 5 β 1 5 = + β 25 1 . 2 8 1 7 25 1.28 + =
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Example C*: Multiply β1.6 β 2.65
3 3 β1 6 10 1 . 6 Γ 1 β 16 10 1 1 5 9 β 2 + 6 5 β β 8 5 53 20 424 4 . 2 4 β = β 100 β β4 6 25 4.24 β =
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Todayβs Lesson Multiplying Decimals Dividing Decimals
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Example D: β3.6Γ·0.5 β3.6 3.6 Γ· 0.5 0.5 . β 7 2 β3 6 10 5 10 . 5 3 6 . β 3 5 1 β 36 10 5 10 β Γ· 1 0 β 18 5 2 1 1 2 36 Γ· β = β 5 β7 1 5 =
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Example E*: β4.8Γ·1.5 β4.8 4.8 Γ· 1.5 1.5 . β 3 2 β4 8 10 1 5 10 1 . 5 4 8 . β 4 5 3 β 48 10 15 10 β Γ· 3 0 β 24 5 2 3 3 2 48 Γ· β = β 15 β 16 5 β3 1 5 =
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Example F*: β6.25Γ·β0.75 β6.25 6.25 Γ· β0.75 0.75 + 8 . 3 3 3 β β . 7 5 6 2 5 . β 2 5 β β β Γ· 2 2 5 2 5 β 2 2 5 β 25 4 β 4 3 β 3 4 2 5 100 Γ· β = + 12 25 3 =8 1 3 =
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