Curved inward means that a surface or line bends towards the center or away from the viewer, forming a hollow or dip.
Based on the provided information, Concave describes an inward curve. This term is commonly used in various fields to describe shapes that dip or curve away from an observer, similar to the inside surface of a bowl or cave.
Understanding Concave (Curved Inward)
The concept of an inward curve is often described using the term concave. Imagine looking into a cave – the walls curve inward. Similarly, the surface of a spoon on the side you eat from is curved inward.
- Definition: Bending or curving inwards, creating a hollowed-out shape.
- Key Term: Concave. The reference explicitly states, "Concave describes an inward curve".
- Visualizing: Think of the letter 'C' shape bending towards its open side, or a landscape dipping into a valley.
Concave vs. Convex
To fully grasp what curved inward (concave) means, it's helpful to compare it to its opposite: curved outward (convex).
Feature | Concave (Curved Inward) | Convex (Curved Outward) |
---|---|---|
Curve Shape | Bends inward, away from the observer | Bulges outward, towards the observer |
Analogy | Inside of a bowl or cave | Outside of a sphere or dome |
Common Use | Lenses that spread light | Lenses that converge light |
The reference mentions that both concave and convex are used to describe "gentle, subtle curves, like the kinds found in mirrors or lenses."
Examples of Inward Curves
You encounter inward curves in many everyday objects and natural forms:
- The shape of a satellite dish.
- The inner surface of a contact lens designed to fit the eye.
- Optical lenses that are thinner in the center than at the edges (concave lenses).
- Architectural elements like arches or domes viewed from the inside.
- The curvature of a valley in terrain.
Understanding curved inward, or concave, is fundamental in fields like optics, geometry, architecture, and geography, helping to describe and predict the behavior of light, the properties of shapes, and the structure of surfaces.