ALGRZ.MATH.4.A
Connect tabular representations to symbolic representations when adding, subtracting, and multiplying polynomial functions arising from mathematical and real-world situations such as applications involving surface area and volume.
Algebraic Reasoning · Texas Essential Knowledge and Skills (TEKS) · TEKS 2012
Standard Unwrapping
AI-generated as a starting point — sign in to edit.Vocabulary
tabular representationssymbolic representationspolynomial functionsadditionsubtractionmultiplicationreal-world situationsapplicationssurface areavolume
Skills
- connect (tabular and symbolic representations of functions) #dok2
- perform (addition, subtraction, and multiplication of polynomial functions) #dok1
- represent (polynomial functions in tables and symbols) #dok1
- apply (operations to real-world situations involving polynomial functions) #dok3
Learning Targets
- I can identify polynomial functions represented in tables and in symbolic form. #dok1
- I can perform addition, subtraction, and multiplication on polynomial functions. #dok1
- I can represent polynomial function operations both tabularly and symbolically. #dok1
- I can connect a table of values to the symbolic form of a polynomial function when adding, subtracting, and multiplying. #dok2
- I can interpret how operations on polynomial functions apply to surface area and volume applications. #dok2
- I can analyze real-world situations and model them with polynomial functions using tables and symbols. #dok3
- I can solve real-world problems involving surface area and volume by combining polynomial functions in tables and symbols. #dok3
Big Ideas
- Polynomial functions can be represented in multiple ways, including tables and symbolic expressions, which can be connected through mathematical operations.
- Connecting different representations of polynomial functions helps solve and model real-world problems such as those involving surface area and volume.
Essential Questions
- How can we represent polynomial functions both in a table and symbolically?
- How do addition, subtraction, and multiplication of polynomial functions look different in tabular versus symbolic form?
- What strategies help connect tables of values to symbolic polynomial expressions?
- How are operations with polynomial functions applied to real-world problems like surface area and volume?
- What does it mean to connect and translate between different representations of polynomials in problem solving?