An image of an object is formed on a screen by a lens. Leaving the lens fixed the object is moved to a new position and the screen moved until it again receives a focused image. If the two object distances are pi and p2, and if the transverse magnifications of the images are M1 and M2, respectively, show that the focal length of the lens is given by (P2 – P1) 1 M1 M2
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A: Solution: Given, focal lengthf = 150 mm = 0.115 mdistance of object = u = 158mm = 0158m
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A: Heights of object =0.067mObject distance =0.22mFocal length =0.19m
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A: We use the real is positive sign convention
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A: From the thin lens formula.
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Q: A converging lens with a focal length of 40 cm and a diverging lens with a focal length of -40 cm…
A: Given Data: Focal length of converging lens is f1=40 cm Focal length of diverging lens is f2=-40 cm…
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moved to a new position and the screen moved until it again receives a focused image. If
the two object distances are pi and p2, and if the transverse magnifications of the images
are M1 and M2, respectively, show that the focal length of the lens is given by
(P2 – P1)
f
1
M1
M2"
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- A lens of focal length +24.0 cm is at x 0, and a second lens of focal length -24.0 cm is located at x = 16.0 cm. Let the positive x-direction be to the right. At what position x is the final image of an object that is 48.0 cm to the left of the positive lens? cm X = What is the magnification m of the image?.(Remember that magnification can be positive or negative.) m = The image is and virtual real Where should your eye be located and directed to see the image? O looking left from the right of both lenses looking left from between the lenses looking right from between the lenses O looking right from the left of both lenses Question Source: Freedman College PhysicThe focal length of a diverging lens is negative. If f = −30 cm for a particular diverging lens, where will the image be formed of an object located 36 cm to the left of the lens on the optical axis? cm to the left of the lensWhat is the magnification of the image?The focal length of a diverging lens is negative. If f = −16 cm for a particular diverging lens, where will the image be formed of an object located 45 cm to the left of the lens on the optical axis? cm to the left of the lensWhat is the magnification of the image?
- An object with a height of -0.040 m points below the principal axis (it is inverted) and is 0.140 m in front of a diverging lens. The focal length of the lens is -0.25 m. (Include the sign of the value in your answers.) (a) What is the magnification? (b) What is the image height? m (c) What is the image distance? mA 1.00-cm-high object is placed 3.95 cm to the left of a converging lens of focal length 7.80 cm. A diverging lens of focal length –16.00 cm is 6.00 cm to the right of the converging lens. Find the position and height of the final image. position 7.5 cm in front of the second lens v 0.5466 height Calculate the magnification produced by each lens. Then consider how the magnification relates image size and object size for each lens to find the height of the final image. cm Is the image inverted or upright? upright O inverted Is the image real or virtual? real virtualTwo converging lenses, both with focal lengths 34.9 cm are placed a distance 78.9 cm apart. An object is placed 87.5 cm from the 1st lens. Where is the final image located relative to the 2nd lens? Let + be the back side and - be the front side regarding this distance from the 2nd lens. Measure this in cm.
- An object of 1 cm tall is placed 3cm in front of a converging lens of focal length of 2 cm. (a) Use ray tracing to find the image. (b) Use the lens equation to find the image distance and compare it to your ray tracing and find the percentage error.An object is 21 cm in front of a diverging lens that has a focal length of -9.6 cm. How far in front of the lens should the object be placed so that the size of its image is reduced by a factor of 2.6?A lens of focal length 42 mm is used as a magnifier. The object being viewed is 6.8 mm long, and is positioned at the focal point of the lens. The lens is moved closer to the object, so that the image is now 15 cm from the lens. The distance the lens has been moved, in cm, is closest to: