American Board of Opticianry (ABO) Test 2025 – 400 Free Practice Questions to Pass the Exam

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What is the radius of curvature of a one diopter lens?

two plus surfaces

530 mm

The radius of curvature of a lens can be determined using the lensmaker's formula, which relates the focal length of a lens to its radius of curvature and refractive index. A lens with a power of one diopter (D) has a focal length of one meter, which corresponds to a positive focal length for converging (biconvex) lenses.

For a lens with a focal length of one meter, the radii of curvature can be calculated assuming a standard index of refraction. A focal length of one meter means the radius of curvature for such a lens is approximately 530 mm, as the relationship between focal length and curvature shows that the radius is inversely related to lens power.

Using this information, the response indicating that the radius of curvature is 530 mm accurately reflects the derived relationship for a one diopter lens. The conversion from focal length to radius of curvature is significant in understanding the optical characteristics of lenses.

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a biconvex lens

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