Chapter 2: Problem 18
If the lens of a person's eye is removed because of cataracts (as has been done since ancient times), why would you expect an eyeglass lens of about 16 D to be prescribed?
Chapter 2: Problem 18
If the lens of a person's eye is removed because of cataracts (as has been done since ancient times), why would you expect an eyeglass lens of about 16 D to be prescribed?
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Get started for freeTwo convex lenses of focal lengths \(20 \mathrm{cm}\) and 10 \(\mathrm{cm}\) are placed \(30 \mathrm{cm}\) apart, with the lens with the longer focal length on the right. An object of height \(2.0 \mathrm{cm}\) is placed midway between them and observed through each lens from the left and from the right. Describe what you will see, such as where the image(s) will appear, whether they will be upright or inverted and their magnifications.
What is the near point of a person whose eyes have an accommodated power of \(53.5 \mathrm{D} ?\)
(a) What magnification is produced by a \(0.150 \mathrm{cm}-\) focal length microscope objective that is \(0.155 \mathrm{cm}\) from the object being viewed? (b) What is the overall magnification if an \(8 \times\) eyepiece (one that produces an angular magnification of 8.00 ) is used?
Use the thin-lens equation to show that the magnification for a thin lens is determined by its focal length and the object distance and is given by \(m=f /\left(f-d_{\mathrm{o}}\right)\)
(a) Draw rays to form the image of a vertical object on the optical axis and farther than the focal point from a converging lens. (b) Use plane geometry in your figure and prove that the magnification \(m\) is given by $$m=\frac{h_{\mathrm{i}}}{h_{\mathrm{o}}}=-\frac{d_{\mathrm{i}}}{d_{\mathrm{o}}}$$
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