Complex Numbers: Finding the Roots 
Complex Numbers: Finding the Roots
by iLecturesOnline
Video Lecture 29 of 35
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Views: 926
Date Added: July 3, 2016

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

  1. Definition of Polar Coordinates
  2. Additional Rules and Concepts
  3. Converting From Rectangular to Polar Coordinates
  4. Converting From Polar to Rectangular Coordinates
  5. Converting From Polar to Rectangular Coordinates - Set 2
  6. Converting From Polar to Rectangular Coordinates - Set 3
  7. Graphing Polar Equations: r=2.5, theta=pi/3
  8. Graphing Polar Equations: r=2sin(theta), The Circle
  9. Graphing Polar Equations: r=2+2sin(theta), The Cardioid
  10. Graphing Polar Equations: r=cos[2(theta)], Four Leaf Rose
  11. Graphing Polar Equations: r=1+2cos(theta), Limacon
  12. Graphing Polar Equations: r=3, r=3sin(theta), Circles
  13. Graphing Polar Equations: theta=pi/4, theta=pi/4, Lines
  14. Graphing Polar Equations: r=3cos4(theta), Roses
  15. Graphing Polar Equations: r=3cos3(theta), Roses
  16. Graphing Polar Equations: r=3sin3(theta), Roses
  17. Graphing Polar Equations: r=3sin2(theta), Roses
  18. Graphing Polar Equations: r=1+/-cos(theta), Limacons
  19. Graphing Polar Equations: r=13+2cos(theta), Limacons***
  20. Graphing Polar Eqns: r^2=(2^2)[cos2(theta)], Lemniscate
  21. Graphing Polar Epns: r^2=(2^2)[sin2(theta)], Lemniscate
  22. Graphing Polar Eqns: r=3(theta), r=0.5(theta), Spiral
  23. Complex Numbers: Imaginary Axis
  24. Complex Numbers: Modulus
  25. Complex Numbers: Conversions I
  26. Complex Numbers: Conversions II
  27. Complex Numbers: Multiply and Divide
  28. Complex Numbers: de Moivre's Theorem
  29. Complex Numbers: Finding the Roots
  30. Complex Numbers: Proof of the Product Rule
  31. Complex Numbers: Proof of de Moivre's Theorem
  32. Parametric Equations
  33. Parametric Equations
  34. Parametric Equations: Eliminating the Parameters
  35. Parametric Equations in Polar Form

Course Description

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