Laura  Gray  EMAT  6700  Final  Project
  • Unit Plan
    • Goals & Standards
    • Pre-requisite Knowledge
    • Rational for Unit and Essential Questions
    • Definintions & Syntax
    • Unit Plan & Pacing Guide
  • Unit Activities
    • Day 1 Activity >
      • Unit 3_HomeworkDay1
    • Day 3 Activity >
      • Unit 3_HomeworkDay3
    • Day 6-7 Activity
  • References
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CCGPS Analytic Geometry Unit 3:  Modeling Geometry
Unit Plan:

Unit Plan Home
Pre-Req Knowledge
Rational/Essential ?'s
Definitions/Syntax
Plan/Pacing Guide
Goals/Standards of the Unit:

·Students will be able to solve a system containing a linear and quadratic equation algebraically and graphically and understand what the solution means in context.  Students also understand the intersections of a line and parabola can be found by finding the zeros of another parabola.  (CCGPS:  MCC9-12.A.REI.7, AKS:  MAGC_A2013-25)

·Students can find the equation for a circle in the Cartesian plane given a center and radius using knowledge of right triangle side length properties.  (CCGPS:  MCC9-12.G.GPE.1, AKS:  MAGE_C2013-46)

·Students can find the equation of circle given a polynomial equation using the process of solving for vertex form or completing the square.  (CCGPS:  MCC9-12.G.GPE.1, AKS:  MAGE_C2013-46)

·Students can define what a conic is using the terms focus and directrix.  Students will be able to conceptually understand the four different curve shapes that can be generated by a conic.  They will understand how each shape (parabola, hyperbola, circle, and ellipse) is defined and graphed.  Students can also write general expressions to describe each shape algebraically.  (CCGPS:  MCC9-12.A.REI.7, AKS:  MAGC_A2013-25)

·Students can use the focus and directrix to give a proper definition of the term parabola.  They can use these items to define the equation of a particular parabola. (CCGPS:  MCC9-12.G.GPE.2, AKS:  MAGC_C2013-38)

· Students can use computation and transformation to prove various geometric theorems in the Cartesian plane using coordinates.  (CCGPS:  MCC9-12.G.GPE.4, AKS:  MAGC_C2013-39)


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