What is a hyperbola?

Hyperbola is a mathematical term for a curve in a plane that has two branches that are mirror images. Like a similar parabola, a hyperbola is an open curve that has no end. This means that theoretically will continue infinitely, unlike a circle or ellipse.

It should not be confused with the literary term exaggeration. Both terms come from a Greek word that is reflected in "excessive" or "excessive". However, hyperbole is a literary concept that describes a statement that is very exaggerated for emphasis. The most common is to be seen in poetry or occasional speech. The term hyperbola is generally considered to be created by Apollonius of Pergo in its work with conical.

cones have four curves called Conics, which include hyperboly and parabols, as well as circles and ellipses. Each part is defined by its eccentricity or how much it deviates from the circle. For example, the eccentricity of the circle is zero. Eccentric hyperbolyy is greater than one and the parabol eccentricity is less than jEdna. On the other hand, the eccentricity of the ellipse is less than one, but more than zero.

Hyperbola has several properties. It has two focal points that can also be called bearings. These two points are connected by a line called transverse axis and the center of this line indicates the center of the hyperbola. Furthermore, the line, which is perpendicular to the transverse axis, is called the axis of the conjugate. Together, the conjugated axis and transverse axis consist of two main axis of the hyperbole. These two axis are important because the parabola must be symmetrical across both of these lines.

Hyperboly have applications outside the theoretical world. For example, take the ripple of water that forms concentric circles. As these circles intersect, they form hyperboly. Sound and light waves imitate this behavior. Radar is one specific area of ​​technology that uses hyperbola in its scientific reasoning.

hyperbolas can also be found in space. The window planets or the moon watch ellipTical orbital path. However, any object that passes through the solar system and is not orbit will follow the hyperbolic path. The comet is an example of the hyperbolic path through the universe.