
College Physics
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ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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Transcribed Image Text:When viewed in a spherical mirror, the image of a setting sun is a virtual image. The
image lies 15 cm behind the mirror. (a) What is the focal length of the mirror? (b) What is
the radius of curvature of the mirror?
(a) Number i
(b) Number
i
Units
Units
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- A mirror produces an image that is located 32.0 cm behind the mirror, when the object is located 6.80 cm in front of the mirror. (a) What is the focal length of the mirror? (b) Is the mirror concave or convex?arrow_forwardAn object is placed at a position in front of a spherical mirror such that and image is formed at a distance of 6.47 cm on the back side of the mirror. If the lateral magnification of the image is 2.52, what must the focal length of the mirror be?arrow_forwardThe equation connecting s, p, and f for a simple lens can be employed for spherical mirrors, too. A concave mirror with a focal length of 5 cm forms an image of a small object placed 15 cm in front of the mirror. Where will this image be located? (For spherical mirrors, positive p means the image is on the same side of the mirror as the object.)arrow_forward
- A mirror produces an image that is located 34.0 cm behind the mirror, when the object is located 9.70 cm in front of the mirror. (a) What is the focal length of the mirror? (b) Is the mirror concave or convex?arrow_forwardIf an object is located 2.90 cm from a mirror with a focal length of 0.50 cm, at what distance from the mirror should you expect the (real) image to form (in cm)?arrow_forwardWhen an object is placed 27.0 cm in front of a convex spherical mirror, a virtual image forms 14.5 cm behind the mirror. Determine the mirror's focal length in cm and the magnification. (a) the mirror's focal length in cm answer in cm (b) the magnificationarrow_forward
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