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One Step Rational Number Equations
TeacherTwinsΒ©2014
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Warm Up Solve and Check. 1). 3+π¦=β67 2). π¦ 7 =9 3). β2π₯=β900
1). 3+π¦=β67 2). π¦ 7 =9 3). β2π₯=β900 4). π 3 = 25 y = -70 y = 63 x = 450 k = 75
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Solving Equations with Fractions
Example 1: π¦= 5 7 Isolate the βyβ by subtracting 2/7 from each side. β π π β π π π= π π Isolate the βxβ by adding 2/5 to both sides. We found a common denominator and renamed our fractions so we could add them. Example 2: x β 2 5 = 1 2 π ππ + π ππ π ππ X = 9 10
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Example 3: 2 3 π₯= 1 5 β π π π π β π= π ππ Example 4: 2 5 π₯+8=β16 β8 β8
To isolate the variable you need to divide both sides by 2/3. When you divide fractions you multiply by the reciprocal so we multiply both sides of the equation by 3/2. π= π ππ Example 4: π₯+8=β16 To isolate the variable you have to subtract 8 and multiply by 5/2. β8 β8 π π β π π π=βππ β π π π=β πππ π =βππ
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Solving Equations with Decimals
Example 1: π¦ β4.35=8.3 y = Check: β 4.35 = 8.3 β = 8.3
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Example 2: π₯ 3.4 =β9.8 π.π π β (3.4) X = Check: β =β9.8 β = -9.8
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Practice Solve and Check. 1) π= 1 2 2) π¦=β 3 5 3). 1). 8.9+π₯=β97.6 4). β8.24π₯=β24.72 π²= π π π=βπ π ππ x = βπππ.π π=π
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Closure How is solving rational number equations different than solving equations with integers? How are they alike?
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