convex
Physics
(adjective)
curved or bowed outward like the outside of a bowl or sphere or circle
Biology
(adjective)
curved or bowed outward like the outside of a bowl, sphere or circle
Examples of convex in the following topics:
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Image Formation by Spherical Mirrors: Reflection and Sign Conventions
- Spherical mirrors can be either concave or convex.
- A convex mirror has a negative focal length because of this.
- A summary of the properties of convex mirrors is shown below:
- A convex mirror with three rays drawn to locate the image.
- For a convex mirror, the image is virtual and upright.
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Refraction and Magnification
- In general, two types of lenses exist: convex lenses, which cause parallel light rays to converge, and concave lenses, which cause parallel light rays to diverge.
- The former property of convex lenses is of special interest to microbiologists.
- In essence, a convex lens allows magnification.
- A magnifying glass is one convex lens, and this by itself allows the magnification of objects.
- Note also that many of the lenses are convex, thus the light that goes through a specimen is focused and therefore magnified.
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The Compound Microscope
- A compound microscope is made of two convex lenses; the first, the ocular lens, is close to the eye, and the second is the objective lens.
- It is made of two convex lenses: the first, the ocular lens, is close to the eye; the second is the objective lens.
- shows a diagram of a compound microscope made from two convex lenses.
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The Magnifying Glass
- A magnifying glass is a convex lens that lets the observer see a larger image of the object being observed.
- Since a magnifying glass uses its convex shape to focus light in a certain position, it can be used to converge the sun's radiation at the focus, causing hot spots.
- A magnifying glass is a convex lens that lets the observer see a larger image of the object under observation.
- A magnifying glass is a convex lens that lets the observer see a larger image of the object under observation.
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The Spine
- Lordosis is an exaggerated convex (lordotic) curvature of the lumbar region; it is commonly known as "swayback."
- The cervical curve convexes forward and begins at the apex of the odontoid (tooth-like) process, and it ends at the middle of the second thoracic vertebra.
- The thoracic curve convexes dorsally, begins at the middle of the second thoracic vertebra, and ends at the middle of the 12th.
- It is convex anteriorly, the convexity of the lower three vertebrae being much greater than that of the upper two.
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Properties of Indifference Curves
- Almost all indifference curves will be negatively sloped, convex, and will not intersect.
- Nearly all indifference lines will be convex, or curving inwards at the center (towards the bottom left).
- Consumers naturally desire a bundle of goods that is varied (hence the convex curves for most comparisons) in order to maximize their utility.
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The Lensmaker's Equation
- A lens is biconvex (or double convex, or just convex) if both surfaces are convex.
- The signs of the lens' radii of curvature indicate whether the corresponding surfaces are convex or concave.
- The sign convention used to represent this varies, but for our treatment if R1 is positive the first surface is convex, and if R1 is negative the surface is concave.
- The signs are reversed for the back surface of the lens: if R2 is positive the surface is concave, and if R2 is negative the surface is convex.
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Refraction Through Lenses
- The word lens derives from the Latin word for lentil bean—the shape of which is similar to that of the convex lens (as shown in ).
- The convex lens is shaped so that all light rays that enter it parallel to its axis cross one another at a single point on the opposite side of the lens.
- Such a lens is called a converging (or convex) lens for the corresponding effect it has on light rays.
- Compare the effect of a convex lens and a concave lens on the light rays
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Newton's Rings
- Newton's rings seen in two plano-convex lenses with their flat surfaces in contact.
- One surface is slightly convex, creating the rings.
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Combinations of Lenses
- Note the sign convention: a telescope with two convex lenses (f1 > 0, f2 > 0) produces a negative magnification, indicating an inverted image.
- A convex plus a concave lens (f1 > 0 >f2) produces a positive magnification and the image is upright.
- The most common type of achromat is the achromatic doublet, which is composed of two individual lenses made from glasses with different amounts of dispersion Typically, one element is a negative (concave) element made out of flint, which has relatively high dispersion, and the other is a positive (convex) element made of crown glass, which has lower dispersion.