
PA-U1.1 Lesson: Converting Decimals to Fractions
Presentation
•
Mathematics
•
9th Grade
•
Practice Problem
•
Easy
Standards-aligned
Kyle Evans
Used 1+ times
FREE Resource
9 Slides • 2 Questions
1
Unit 1: Rational & Irrational Numbers
Lesson 1: Converting between Rational Numbers
2
Summarize your experience with the IXL Diagnostic.
In 2 to 3 sentences describe whether you thought the IXL diagnostic was a good representation of your math skills.
3
Numbers that can not be written as a fraction.
For example: π, √2
Irrational Numbers
Any number that can be written as a fraction. (Denominator can not be 0)
For example: 1/2, -3, 4.6
Rational Numbers
Rational & Irrational Numbers
4
Rational & Irrational Numbers
Rational Numbers
Rational numbers include whole numbers, integers, fractions, and decimals that terminate, and decimals that repeat.
5
Categorize
7
126
-15
-2
1/2
3/8
7.1
2.9
Organize these numbers into the rational number category that they best represent.
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Irrational Numbers
Irrational numbers have a decimal portion that does not repeat or terminate, like Pi, Euler's Number, and all imperfect roots.
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Categorize
2/3
7
1.5
-13
10
π
Organize these numbers as either rational or irrational.
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Procedure: Converting Decimals to Fractions
1) Read the decimal using the correct place value vocabulary.
2) Create a fraction using the correct place value vocab. word as the denominator.
3) Simplify the fraction.
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Ex.1 Converting Decimals to Fractions
Convert 0.825 to a fraction.
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Ex.2 Converting Decimals to Fractions
Convert 1.48 to a fraction.
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Ex.3 Converting Decimals to Fractions
Unit 1: Rational & Irrational Numbers
Lesson 1: Converting between Rational Numbers
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