05 - Intro to Conic Sections (Circles, Ellipses, Parabolas & Hyperbolas) - Graphing & More.
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- เผยแพร่เมื่อ 29 มิ.ย. 2024
- View more at www.MathAndScience.com
In this lesson, you will learn about Conic Sections, which is a central topic in Algebra, Geometry, Trigonometry, and Calculus. Conic sections refer to the shapes known as the circle, the ellipse, the parabola, and the hyperbola. These shapes are very special and can all be obtained by slicing a cone in various ways.
In this lesson, you will learn how these shapes can come from cones, and why they are important to telecommunications and orbital mechanics. These are just a few common applications of conic sections in science, math, and engineering.
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Something was missing from all the other people teaching math topics like conic sections. They seemed to teach "Here's the formula, follow it like this, do this, do that, here's the solution." but my thinking wanted to know why or how, what were the reasons for these different conic sections and how do they relate.
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hey I have question if you put paper on the top of the cone what kind of conic section would be form?
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Well Explained
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Hey I have a question if you put a paper on the top of the cone what kind of conic section would be form?
Well explained 👌
@@kristineclaireapostol3757 I'll take a guess at it ... If you cut the cone, like he said, perfectly level you'll get a circle. If you move it down then you'll get a bigger circle, and if you move it all the way to the bottom of the cone you will get the biggest circle that specific cone can produce. However, if you move it all the way to the top, then you'll get the smallest circle this cone can produce.
how about the orbit of a comet?some come back in regular interval, which means that it is ecllipse?
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I have a question if you put a paper on the top of the cone what kind of conic section will be form?, Im still cofused
Does gravity controls the path of a space vehicle ?
how do you calculate the circular velocity?
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take note, if we equate Earth's Ve to our car, then 11.2 / sec = 672 mi/hr :: that is fast (just to escape Earth's gravity)
finally
Parabola