epichordal (Meaning)
epichordal (a.)
Upon or above the notochord; -- applied esp. to a vertebral column which develops upon the dorsal side of the notochord, as distinguished from a perichordal column, which develops around it.
Synonyms & Antonyms of epichordal
No Synonyms and anytonyms found
epichordal Sentence Examples
- The epichordal curve is formed by the intersection of a plane and a cylinder.
- The rollercoaster executed an epichordal loop, taking the riders through a thrilling sequence of ups, downs, and turns.
- The epichordal theorem states that if a circle is inscribed in a triangle, then the product of the lengths of two sides of the triangle is equal to the product of the segments determined by the points of tangency of the circle with the other two sides.
- The epichordal curve is used to design bridges, tunnels, and other structures that require smooth and continuous transitions between different shapes.
- The architect employed an epichordal roof design to create a visually striking and structurally sound building.
- The epichordal line is a useful tool for determining the curvature of a surface.
- In mathematics, the epichordal curve is defined as the locus of points that are equidistant from two given points.
- The epichordal line is often used to define a circular arc or a parabola.
- The epichordal curve is a type of transcendental curve, meaning that it cannot be defined by a simple algebraic equation.
- The epichordal line is used in various fields, including geometry, engineering, and computer graphics.
FAQs About the word epichordal
Upon or above the notochord; -- applied esp. to a vertebral column which develops upon the dorsal side of the notochord, as distinguished from a perichordal col
No synonyms found.
No antonyms found.
The epichordal curve is formed by the intersection of a plane and a cylinder.
The rollercoaster executed an epichordal loop, taking the riders through a thrilling sequence of ups, downs, and turns.
The epichordal theorem states that if a circle is inscribed in a triangle, then the product of the lengths of two sides of the triangle is equal to the product of the segments determined by the points of tangency of the circle with the other two sides.
The epichordal curve is used to design bridges, tunnels, and other structures that require smooth and continuous transitions between different shapes.
