6adv.MATH.2.D
Generate equivalent forms of fractions, decimals, and percents using real-world problems as proportional relationships, including problems that involve money.
Grade 6 (Advanced) · Texas Essential Knowledge and Skills (TEKS) · TEKS 2012
Standard Unwrapping
AI-generated as a starting point — sign in to edit.Vocabulary
equivalent formsfractionsdecimalspercentsreal-world problemsproportional relationshipsmoney
Skills
- generate (equivalent forms of fractions, decimals, and percents) #dok2
- apply (equivalent forms of rational numbers to real-world problems) #dok3
- represent (real-world problems using proportional relationships) #dok2
- solve (problems that involve money using proportional reasoning) #dok3
Learning Targets
- I can recognize when a fraction, decimal, or percent represents the same value as another. #dok1
- I can convert between fractions, decimals, and percents in basic cases. #dok1
- I can generate equivalent forms of a given fraction, decimal, or percent. #dok2
- I can model real-world problems using equivalent forms of rational numbers. #dok2
- I can solve real-world problems involving money by writing and using proportional relationships. #dok3
- I can explain how and why equivalent forms of fractions, decimals, and percents are used to solve contextual problems. #dok3
Big Ideas
- Different forms of rational numbers—fractions, decimals, and percents—can all represent the same value and can be used interchangeably to solve real-world problems.
- Understanding and generating equivalent forms of rational numbers helps make sense of and solve problems involving proportions, especially those with money.
Essential Questions
- How do you know when a fraction, decimal, or percent are equivalent?
- Why is it useful to represent rational numbers in different forms when solving real-world problems?
- How can you use equivalent forms of fractions, decimals, and percents to solve problems involving money?
- What strategies can you use to generate equivalent forms of rational numbers?
- How do proportional relationships help solve real-world problems involving rational numbers?