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Want to know how to find the eccentricity of different conic sections? See this video to learn more.
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Here is a 3D graph for you to keep on working and leaning about conics!
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Ellipses are fun! You´ll get the hang of it after this video.
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A hyperbola is the focus of all points in a plane such that the absolute value of the differences of the distances from 2 foci is constant.
The absolute value of the differences between the distances from any point to the foci is 2a.
Formula for a horizontal hyperbola:
(x-h) ² - (y-k) ²
a ² b ²
Formula for a vertical hyperbola:
(y-k) ² - (x-h) ²
a ² b ²
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Here is some Extra Information that will be helpful to understand more about Conic Sections!
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A catchy song isn´t it?
If you still feel like needing more practice, hear this song from math students.
Shoutout to Kerrigan Nery... Great song!!!
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How fun are Conic Sections?
Let us share our knowledge with you!
Comment if you like and understand.
:)
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Conic Sections shown above.
A conic section is the figure formed when a plane intersects a double-napped right cone.
Diferent types of conic sections:
Parabola
Hyperbola
Ellipse
Circle
For more information about conic sections, keep viewing the blog.
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A parabola represents the locus of points in a plane that are equidistant from a fixed point (focus) , and a specific line (directrix).
To further understand how to graph a Parabola watch the video!
Enjoy :)
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A circle is an ellipse, a focus of points in a plane such that the sum of the distances from two fixed points is constant, with an eccentricity of 0.
How can you identify a circle just by the general form and graph it? Here’s the way! ;)
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