Summary
The video introduces different types of liaisons and illustrates graphing them in the Cartesian and polar planes. It demonstrates graphing liaisons with equations like R = a / 2, R = a - b sin Theta, R = 3 + 3 sin Theta, R = 6 + 2 sin Theta, R = 2 - 2 sin Theta, R = 1 - 3 sin Theta, and R = 4 + 3 sin Theta. The viewer learns how to reflect, sketch, and graph these liaisons effectively in both planes, gaining a comprehensive understanding of liaison graphing techniques.
Chapters
Introduction to Graphing Liaisons
Graphing a Liaison with R = a / 2
Graphing a Liaison with R = a - b sin Theta
Graphing a Liaison with R = 3 + 3 sin Theta
Graphing a Liaison with R = 6 + 2 sin Theta
Graphing a Liaison with R = 2 - 2 sin Theta
Graphing a Liaison with R = 1 - 3 sin Theta
Graphing a Liaison with R = 4 + 3 sin Theta
Introduction to Graphing Liaisons
Introduction to different types of liaisons and examples of graphing them in the cartesian plane.
Graphing a Liaison with R = a / 2
Graphing a liaison with the equation R = a / 2, demonstrating the reflection and sketching process in the polar plane.
Graphing a Liaison with R = a - b sin Theta
Graphing a liaison with the equation R = a - b sin Theta and illustrating the reflection and graphing in the cartesian plane.
Graphing a Liaison with R = 3 + 3 sin Theta
Graphing a liaison with the equation R = 3 + 3 sin Theta and showing the reflection and sketching process in the polar plane.
Graphing a Liaison with R = 6 + 2 sin Theta
Graphing a liaison with the equation R = 6 + 2 sin Theta, displaying the reflection and graphing in the cartesian plane.
Graphing a Liaison with R = 2 - 2 sin Theta
Demonstration of graphing a liaison with the equation R = 2 - 2 sin Theta, including reflection over the x-axis and sketching process in the polar plane.
Graphing a Liaison with R = 1 - 3 sin Theta
Graphing a liaison with the equation R = 1 - 3 sin Theta, showcasing the reflection and graphing techniques in the Cartesian plane.
Graphing a Liaison with R = 4 + 3 sin Theta
Graphing a liaison with the equation R = 4 + 3 sin Theta, demonstrating the reflection and sketching process in the polar plane.
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