CONCAVES Meaning and
Definition
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Concaves, in the context of geometry and mathematics, refer to surfaces or shapes that exhibit a curved or indented appearance. More specifically, concave surfaces are characterized by their inward curvature, forming a hollow or depressed shape. This curvature may be present in various mathematical structures such as curves, angles, or three-dimensional objects. Concaves are the opposite of convex surfaces, which exhibit an outward curvature.
In terms of two-dimensional curves, a concave curve is one that bends inward, creating a hollow appearance. This can be observed in shapes like the interior of a circle or an inverted parabola. Similarly, in the realm of angles, a concave angle is formed when both rays extend inward, resulting in a depression rather than a bulge.
On a three-dimensional scale, concave surfaces exist in many objects, such as bowls, cups, or the interior of a cave. These structures have a depressed or hollow shape, often curving inward from all sides. Concaves can be distinguished from convex surfaces by their inward slope or indentation.
Overall, concaves refer to surfaces or shapes that exhibit a curved inward appearance, forming a hollow or depressed structure. They can be found in various mathematical forms, ranging from two-dimensional curves and angles to three-dimensional objects.
Etymology of CONCAVES
The word "concave" originated from Latin. It comes from the combination of two Latin words: "con" meaning "together" or "with" and "cavus" meaning "hollow" or "cavity". Thus, the word "concave" refers to a hollowed or curved surface that is rounded inward, opposite to a convex surface.
Similar spelling word for CONCAVES
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