This value is different for different camera systems. The range of this distance, which will render an image clearly in focus within all focal lengths, is ...

Convexlenssimulation

The image formed by the lens is 20 cm behind the lens, and the magnification of the optical system is 1 (the image and object have the same size).

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In reality, lenses have a finite thickness, but the thin lens approximation is valid when the lens thickness is much smaller than the radii of curvature of the lens surfaces.

Lens equation

The thin lens calculation formula, also known as the thin lens equation, is a fundamental equation in optics that relates the object distance, image distance, and focal length of a thin lens.

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The lens maker equation, also known as the lens formula, relates the focal length of a thin lens to its radii of curvature and the refractive indices of the materials involved. The lens maker equation is given by:

Jakob, H. Die Bedeutung der Aperturblende in der Lammschen Skalenmethode. Naturwissenschaften 44, 277–278 (1957). https://doi.org/10.1007/BF00597325

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Converginglens

When two or more thin lenses are combined, their effective focal length (F) can be calculated using the following formula:

By inputting the known values (focal length and object distance) into the calculator, it performs the necessary calculations using the thin lens equation and magnification formula, providing the desired results.

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Magnification oflensformula

This example demonstrates how the thin lens calculator can be used to determine the image position and magnification for a given lens and object distance.

by J Gallegos · 2023 · Cited by 1 — ... thin lens approximation allows the lensmaker equation to be simplified to: Equation 2. Thin Lens Approximation. 1/f = (n-1) ⋅ [(1/R1) – (1/R ...

Lensmakers formula

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A thin lens is an idealized concept in optics that assumes the lens has a negligible thickness compared to its other dimensions.

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Lensmaker formula

Lensformula

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These calculators are widely used in optics, physics, and related fields to analyze the behavior of light rays passing through lenses.

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They simplify the calculations involved in solving thin lens equations, making it easier to understand and predict the properties of optical systems.

This thin lens calculator tool helps find the focal length, image position, and magnification of an optical system involving thin lenses.

This assumption simplifies the analysis of light rays passing through the lens, as it allows us to treat the lens as a single refracting surface.

Suppose we have a converging lens (a lens that focuses light rays) with a focal length of 10 cm. An object is placed 20 cm in front of the lens. We want to find the position of the image formed by the lens and the magnification of the optical system.