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Polar Coordinates and Vectors SMART Board® Lessons (Unit 6)

Jean Adams
Grade Levels
10th - 12th, Higher Education
Formats Included
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  1. This is a full year PreCalculus Curriculum Bundle of fully-editable SMART Board® lessons. The product contains 60 different lessons for students enrolled in PRECALCULUS HONORS. The lessons and presentations are aligned to most state standards and are intended to be rigorous and comprehensive in both
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Polar Coordinates & Vectors SMART Board Lessons:

This bundle of SMART Board® presentations for PreCalculus Honors students covers Unit 6: POLAR COORDINATES & VECTORS. You have total freedom to alter and revise each fully-editable SMART Notebook® file. Then, you can teach and present your lesson with any compatible Interactive Whiteboard. There are 103 slides to cover the concepts in depth.

Click HERE to SAVE 20% by buying all POLAR COORDINATES & VECTORS products, including cooperative activities, in UNIT 6 MEGA BUNDLE.

The unit includes the following topics:

1) Polar Coordinates

2) Polar Graphs and Equations

3) More About Polar Graphs

4) The Complex Plane; DeMoivre's Theorem

5) Vectors in the Plane

6) The Dot Product of Vectors

You may also be interested in:


Foldables Only

Polar Coordinates Homework

Polar Coordinates & Vectors Essentials

Polar Coordinates & Vectors Daily Quizzes



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Total Pages
Answer Key
Teaching Duration
Lifelong tool
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to see state-specific standards (only available in the US).
Write a function defined by an expression in different but equivalent forms to reveal and explain different properties of the function.
Graph functions expressed symbolically and show key features of the graph, by hand in simple cases and using technology for more complicated cases.
For a function that models a relationship between two quantities, interpret key features of graphs and tables in terms of the quantities, and sketch graphs showing key features given a verbal description of the relationship.
Compute the magnitude of a scalar multiple 𝘤𝙫 using ||𝘤𝙫|| = |𝘤|𝙫. Compute the direction of 𝘤𝙫 knowing that when |𝘤|𝙫 ≠ 0, the direction of 𝘤𝙫 is either along 𝙫 (for 𝘤 > 0) or against 𝙫 (for 𝘤 < 0).
Represent scalar multiplication graphically by scaling vectors and possibly reversing their direction; perform scalar multiplication component-wise, e.g., as 𝘤(𝘷ₓ, 𝘷 subscript 𝘺) = (𝘤𝘷ₓ, 𝘤𝘷 subscript 𝘺).


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