
Lecture Description
In this video I will find the roots of the polar form complex numbers.
Next video in the polar coordinates series can be seen at:
youtu.be/7cS-SpsNzAI
Course Index
- Definition of Polar Coordinates
- Additional Rules and Concepts
- Converting From Rectangular to Polar Coordinates
- Converting From Polar to Rectangular Coordinates
- Converting From Polar to Rectangular Coordinates - Set 2
- Converting From Polar to Rectangular Coordinates - Set 3
- Graphing Polar Equations: r=2.5, theta=pi/3
- Graphing Polar Equations: r=2sin(theta), The Circle
- Graphing Polar Equations: r=2+2sin(theta), The Cardioid
- Graphing Polar Equations: r=cos[2(theta)], Four Leaf Rose
- Graphing Polar Equations: r=1+2cos(theta), Limacon
- Graphing Polar Equations: r=3, r=3sin(theta), Circles
- Graphing Polar Equations: theta=pi/4, theta=pi/4, Lines
- Graphing Polar Equations: r=3cos4(theta), Roses
- Graphing Polar Equations: r=3cos3(theta), Roses
- Graphing Polar Equations: r=3sin3(theta), Roses
- Graphing Polar Equations: r=3sin2(theta), Roses
- Graphing Polar Equations: r=1+/-cos(theta), Limacons
- Graphing Polar Equations: r=13+2cos(theta), Limacons***
- Graphing Polar Eqns: r^2=(2^2)[cos2(theta)], Lemniscate
- Graphing Polar Epns: r^2=(2^2)[sin2(theta)], Lemniscate
- Graphing Polar Eqns: r=3(theta), r=0.5(theta), Spiral
- Complex Numbers: Imaginary Axis
- Complex Numbers: Modulus
- Complex Numbers: Conversions I
- Complex Numbers: Conversions II
- Complex Numbers: Multiply and Divide
- Complex Numbers: de Moivre's Theorem
- Complex Numbers: Finding the Roots
- Complex Numbers: Proof of the Product Rule
- Complex Numbers: Proof of de Moivre's Theorem
- Parametric Equations
- Parametric Equations
- Parametric Equations: Eliminating the Parameters
- Parametric Equations in Polar Form
Course Description
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