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Q: What are real life examples of conic sections circles?
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Where conic circles seen in the real life?

Some good examples I've found (other than wheels and gears, of course) involve the production of things like CDs or vinyl records, and the triangulation of earthquakes, which uses circles and radii to find a single point (in this case, the center of the earthquake). Hope this helps!


What are two real life examples of congruent circles?

soccer ball basketball


How conic section relate to your real life?

I need hardly explain where you encounter circles.Ellipses are encountered when you cut a cylindrical object (e.g., a sausage) at an angle. Parabolas are the approximate paths taken by objects thrown into the air (when air resistance is insignificant). Hyperbolas: I may be wrong, but it would seem that these are less common in real life. ALL of the conic sections can be seen when you shine a flashlight onto a level floor (or some other plane), since the light cone is, precisely, a cone.


What is the use of the conic circle in real life?

To find the wheels on a bicycle. wheels of a car, tire


Why circles are important?

Well, in math you solve the perimeter of circles and such, and learn understanding of them to help you with circles in real life.


What are ten ways conics relate to everyday life?

Satellite dishes and radio telescopes use parabolic reflectors, a type of conic section, to collect and focus signals. The lenses in cameras and the shape of headlights in cars may be based on conic sections such as ellipses or hyperbolas for optimal focusing. Roller coasters and water slides often incorporate parabolic shapes in their designs to create thrilling and smooth rides. Many bridges and arches are designed using parabolic shapes to distribute weight efficiently and provide stability. Solar panels are often mounted on parabolic troughs to focus sunlight and generate energy. The shape of a basketball's arc when shot is a parabolic curve. The design of many famous architecture and art pieces, such as the Gateway Arch in St. Louis, is based on conic sections. Landscapers may use hyperbolic shapes in the design of paths or tree lines in gardens. Astronomy uses conic sections to model the orbits of celestial bodies. The shape of the curve for a water fountain is often based on a parabolic function to create an aesthetically pleasing display.


What do you need circles in everyday life?

wheels


How many sections does david bintleys still life at the penguin cafe have?

7 sections


What is the importance of circle in our daily life?

its critical. without circles our life will become miserable


What are the examples of life?

what are the examples of anti-life issues


What are the two sections of the declaration of independence?

life and liberty


Can you turn into a cat by transformation circles?

No - now just get a life!