parabola

UK: pəˈræb.əl.ə | US: pəˈræb.əl.ə

Definition
  1. n. a symmetrical open plane curve formed by the intersection of a cone with a plane parallel to its side (geometry)

  2. n. a parabolic trajectory or path (physics)

Structure
para <beside>bol <throw>a <noun suffix>para <beside>bol <throw>a <noun suffix>
Etymology

parabola = para<beside> + bol<throw> + a<noun suffix>

  • para<beside>: From Greek para- ("beside, alongside").
  • bol<throw>: From Greek bolē ("a throw"), derived from ballein ("to throw").
  • a<noun suffix>: A common Greek nominal suffix.

Etymology Origin:
The word parabola originates from Greek parabolē ("comparison, analogy"), derived from para- ("beside") + bolē ("throw"). In geometry, it was named by Apollonius of Perga (3rd century BCE) to describe the curve formed by "throwing" (projecting) a plane parallel to a cone's side. The logic reflects the curve's resemblance to the path of a thrown object under gravity—later formalized in physics as a parabolic trajectory.

Examples
  1. The ball followed a perfect parabola as it arced through the air.

  2. In algebra, we learned to graph quadratic equations as parabolas.

  3. The satellite's orbit was adjusted to a parabolic escape trajectory.

  4. Ancient mathematicians studied the properties of the parabola extensively.

  5. The bridge's cables form a parabola to distribute weight evenly.