Consider an object with 8 = 12 cm that produces an image with s' = 15 cm. Note that whenev you are working with a physical object, the object distance will be positive (in multiple optics setups, you will encounter "objects" that are actually images, but that is not a possibility in this problem). A positive image distance means that the image is formed on the side of the lens from which the light emerges. ▾ Part A Find the focal length of the lens that produces the image described in the problem introduction using the thin lens equation. Express your answer in centimeters, as a fraction or to three significant figures. f = 6.67 cm
Consider an object with 8 = 12 cm that produces an image with s' = 15 cm. Note that whenev you are working with a physical object, the object distance will be positive (in multiple optics setups, you will encounter "objects" that are actually images, but that is not a possibility in this problem). A positive image distance means that the image is formed on the side of the lens from which the light emerges. ▾ Part A Find the focal length of the lens that produces the image described in the problem introduction using the thin lens equation. Express your answer in centimeters, as a fraction or to three significant figures. f = 6.67 cm
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Transcribed Image Text:▾ Part H
What is the image distance?
Express your answer in centimeters, as a fraction or to three significant figures.
15. ΑΣΦ
s' =
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Transcribed Image Text:Consider an object with s = 12 cm that produces an image with s' = 15 cm. Note that whenever
you are working with a physical object, the object distance will be positive (in multiple optics
setups, you will encounter "objects" that are actually images, but that is not a possibility in this
problem). A positive image distance means that the image is formed on the side of the lens from
which the light emerges.
▾ Part A
Find the focal length of the lens that produces the image described in the problem introduction
using the thin lens equation.
Express your answer in centimeters, as a fraction or to three significant figures.
f = 6.67 cm
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