COLLEGE PHYSICS
2nd Edition
ISBN: 9781464196393
Author: Freedman
Publisher: MAC HIGHER
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Chapter 24, Problem 55QAP
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How to remember the shapes of spherical concave and convex mirrors?
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An object is placed at a distance of 10.0 cm from a convex mirror of focal length 15.0 cm. Which of the following is the image
formed?
• dị = +6.00 cm and M = -0.600
o d = +30 0 cm and M = -300
o d=6 00 cm and M= +0 600
o di = 30.0 cm and M = +3 00
• A convex mirror on the passenger side of a car produces animage of a vehicle that is 18.3 m from the mirror. If the image islocated 55.4 cm behind the mirror, what is the radius of curvatureof the mirror?
An object is placed at a distance of 10.0 cm from a convex mirror of focal length 5.00 cm.
Which of the following is the image formed?
• di = +3.33 cm and M = -0.333
O di = 10.0 cm and M = -1.00
O di = -3.33 cm and M = +0.333
O dj = -10.0 cm and M= +1.00
Chapter 24 Solutions
COLLEGE PHYSICS
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- • A concave mirror produces a virtual image that is three times as tallas the object. (a) If the object is 16 cm in front of the mirror, what is theimage distance? (b) What is the focal length of this mirror?arrow_forward•• A certain telescope uses a concave spherical mirror that has a radius equal to 8.0 m. Find the location and diameter of the image of the moon formed by this mirror. The moon has a diameter of 3.5 X 10°m and is 3.8 x 10* m from Earth. 31arrow_forward• Part A Consider a typical convex passenger-side mirror with a focal length of -80 cm. A 1.7-m-tall cyclist on a bicycle is 25 m from the mirror. You are 1.4 m from the mirror, and suppose, for simplicity, that the mirror, you, and the cyclist all lie along a line. How far are you from the image of the cyclist? Express your answer with the appropriate units. µA 团? L = Value Units Submit Request Answer Part B What is the image height? Express your answer with the appropriate units. h' = Value Units Submit Request Answerarrow_forward
- •• You view a nearby tree in a concave mirror. The inverted imageof the tree is 4.8 cm high and is located 7.0 cm in front of the mirror.If the tree is 28 m from the mirror, what is its height?arrow_forward• A convex mirror has a radius of curvature that has a magnitude equal to 24 cm. Use ray diagrams to locate the image, if it exists, for an object near the axis at distances of (a) 55 cm, (b) 24 cm, (c) 12 cm, (d) 8.0 cm, and (e) 1.0 cm from the mirror. For each case, state whether the image is real or virtual; upright or inverted; and enlarged, reduced, or the same size as the object. 26arrow_forward• A mirrored-glass gazing globe in a garden is 31.9 cm in diameter.What is the focal length of the globe?arrow_forward
- •• A concave mirror has a radius of curvature equal to 24 cm. Use ray diagrams to locate the image, if it exists, for an ob- ject near the axis at distances of (a) 55 cm, (b) 24 cm, (c) 12 cm, and (d) 8.0 cm from the mirror. For each case, state whether the image is real or virtual; upright or inverted; and enlarged, reduced, or the same size as the object. 24arrow_forward• An object is a distance 2ƒ from a convex lens. (a) Use a ray diagram to find the approximate location of the image. (b) Is theimage upright or inverted? (c) Is the image real or virtual? Explain.arrow_forwardA concave mirror ( f = 55cm) produces an image whose distance from the mirror is one - fifth the object distance. (a) Determine the object distance cm. (b) Determine the positive image distance cmarrow_forward
- • (a) Use a ray diagram to determine the approximate location ofthe image produced by a concave lens when the object is at a distance 2∙ ƒ ∙ from the lens. (b) Is the image upright or inverted? (c) Isthe image real or virtual? Explain.arrow_forwardThe figure below shows the image of a rod formed with a concave mirror. The mirror has a radius of curvature of magnitude |R| = 50 cm. The rod is above the optical axis and is %3D long. 12 cm 10 cm 10 cm •Image O 5 cm; 15 cm 5 cm; 75 cm 10 cm; 150 cm O 15 cm; 200 cm O 10 cm; 100 cm O 15 cm; 50 cmarrow_forwardIf you look into the bowl of a metal spoon, you see yourself up- side down. Flip the spoon so you're looking at the back side, and now you're right-side up. Explain.arrow_forward
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