Who Is Said To Have Written Four Books On Conics But Were Lost As Well?

by | Last updated on January 24, 2024

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Euclid (fl. 300 BCE)

is said to have written four books on conics but these were lost as well.

Who first talked about conics?

Menaechmus, (born c. 380 bc, Alopeconnesus, Asia Minor [now Turkey]—died c. 320, Cyzicus? [modern Kapidaği Yarimadasi, Turkey]), Greek mathematician and friend of Plato who is credited with discovering the conic sections.

Who extended the theory of conic through the principle of continuity?

No further important scientific applications were found for the conic sections until the 17th century, when

Johannes Kepler, Blaise Pascal, and Rene Descartes

extended the theory of conic sections to include the principles of continuity, projective geometry, and analytic geometry.

Who wrote conic sections?


Apollonius of Perga

, (born c. 240 bc, Perga, Pamphylia, Anatolia—died c. 190, Alexandria, Egypt), mathematician, known by his contemporaries as “the Great Geometer,” whose treatise Conics is one of the greatest scientific works from the ancient world.

Who named the different conic sections?


Apollonius of Perga (c. 262–190 bc)

, known as the “Great Geometer,” gave the conic sections their names and was the first to define the two branches of the hyperbola (which presuppose the double cone).

Who is called as father of geometry?


Euclid

, The Father of Geometry.

Who invented ellipse?

The ellipse was first studied by Menaechmus.

Euclid

wrote about the ellipse and it was given its present name by Apollonius. The focus and directrix of an ellipse were considered by Pappus.

Is cycloid a conic section?

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Which curve is not a conic section?

By the definition of conic sections,

an oval

is not a conic section, the answer is (d).

What are the 4 types of conic sections?

A conic is the intersection of a plane and a right circular cone. The four basic types of conics are

parabolas, ellipses, circles, and hyperbolas

. Study the figures below to see how a conic is geometrically defined. In a non-degenerate conic the plane does not pass through the vertex of the cone.

How important are conic sections?

The study of conic sections is important not only

for mathematics, physics, and astronomy

, but also for a variety of engineering applications. The smoothness of conic sections is an important property for applications such as aerodynamics, where a smooth surface is needed to ensure laminar flow and prevent turbulence.

Who first discovered the hyperbola?

Hyperbolae were discovered by

Menaechmus

in his investigations of the problem of doubling the cube, but were then called sections of obtuse cones. The term hyperbola is believed to have been coined by Apollonius of Perga (c. 262–c. 190 BC) in his definitive work on the conic sections, the Conics.

How conic sections are formed?

Conic sections are a particular type of shape formed

by the intersection of a plane and a right circular cone

. Depending on the angle between the plane and the cone, four different intersection shapes can be formed. … Each conic section also has a degenerate form; these take the form of points and lines.

Who was the first mathematician in the world?

One of the earliest known mathematicians were

Thales of Miletus

(c. 624–c. 546 BC); he has been hailed as the first true mathematician and the first known individual to whom a mathematical discovery has been attributed.

Why is it called conic sections?

They are called conic sections

because they can be formed by intersecting a right circular cone with a plane

. When the plane is perpendicular to the axis of the cone, the resulting intersection is a circle. When the plane is slightly tilted, the result is an ellipse.

Is a parabola half an ellipse?

A parabola is

an ellipse

, but with one focal point at infinity.

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Jasmine Sibley
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