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- https://phys.libretexts.org/Courses/Georgia_State_University/GSU-TM-Physics_II_(2212)/10%3A_Geometrical_Optics/10.E%3A_The_Nature_of_Light_(Exercises)/1.E%3A_Geometric_Optics_and_Image_Formation_(Exercises)What will be the formula for the angular magnification of a convex lens of focal length f if the eye is very close to the lens and the near point is located a distance D from the eye? Derive the follo...What will be the formula for the angular magnification of a convex lens of focal length f if the eye is very close to the lens and the near point is located a distance D from the eye? Derive the following equation for a convex mirror: \(\displaystyle \frac{1}{VO}−\frac{1}{VI}=−\frac{1}{VF}\), where VO is the distance to the object O from vertex V, VI the distance to the image I from V, and VF is the distance to the focal point F from V. (Hint: use two sets of similar triangles.)
- https://phys.libretexts.org/Courses/Grand_Rapids_Community_College/PH246_Calculus_Physics_II_(2025)/11%3A_Electromagnetic_Waves/11.10%3A_Geometric_Optics_and_Image_Formation/11.10.E%3A_Geometric_Optics_and_Image_Formation_(Exercises)What will be the formula for the angular magnification of a convex lens of focal length f if the eye is very close to the lens and the near point is located a distance D from the eye? Derive the follo...What will be the formula for the angular magnification of a convex lens of focal length f if the eye is very close to the lens and the near point is located a distance D from the eye? Derive the following equation for a convex mirror: \(\displaystyle \frac{1}{VO}−\frac{1}{VI}=−\frac{1}{VF}\), where VO is the distance to the object O from vertex V, VI the distance to the image I from V, and VF is the distance to the focal point F from V. (Hint: use two sets of similar triangles.)
- https://phys.libretexts.org/Courses/Muhlenberg_College/Physics_122%3A_General_Physics_II_(Collett)/11%3A_Geometric_Optics_and_Image_Formation/11.E%3A_Geometric_Optics_and_Image_Formation_(Exercises)What will be the formula for the angular magnification of a convex lens of focal length f if the eye is very close to the lens and the near point is located a distance D from the eye? Derive the follo...What will be the formula for the angular magnification of a convex lens of focal length f if the eye is very close to the lens and the near point is located a distance D from the eye? Derive the following equation for a convex mirror: \(\displaystyle \frac{1}{VO}−\frac{1}{VI}=−\frac{1}{VF}\), where VO is the distance to the object O from vertex V, VI the distance to the image I from V, and VF is the distance to the focal point F from V. (Hint: use two sets of similar triangles.)
- https://phys.libretexts.org/Courses/Georgia_State_University/GSU-TM-Introductory_Physics_II_(1112)/10%3A_Geometrical_Optics/10.E%3A_The_Nature_of_Light_(Exercises)/1.E%3A_Geometric_Optics_and_Image_Formation_(Exercises)What will be the formula for the angular magnification of a convex lens of focal length f if the eye is very close to the lens and the near point is located a distance D from the eye? Derive the follo...What will be the formula for the angular magnification of a convex lens of focal length f if the eye is very close to the lens and the near point is located a distance D from the eye? Derive the following equation for a convex mirror: \(\displaystyle \frac{1}{VO}−\frac{1}{VI}=−\frac{1}{VF}\), where VO is the distance to the object O from vertex V, VI the distance to the image I from V, and VF is the distance to the focal point F from V. (Hint: use two sets of similar triangles.)
- https://phys.libretexts.org/Courses/Bowdoin_College/Phys1140%3A_Introductory_Physics_II%3A_Part_2/02%3A_Geometric_Optics_and_Image_Formation/2.E%3A_Geometric_Optics_and_Image_Formation_(Exercises)What will be the formula for the angular magnification of a convex lens of focal length f if the eye is very close to the lens and the near point is located a distance D from the eye? Derive the follo...What will be the formula for the angular magnification of a convex lens of focal length f if the eye is very close to the lens and the near point is located a distance D from the eye? Derive the following equation for a convex mirror: \(\displaystyle \frac{1}{VO}−\frac{1}{VI}=−\frac{1}{VF}\), where VO is the distance to the object O from vertex V, VI the distance to the image I from V, and VF is the distance to the focal point F from V. (Hint: use two sets of similar triangles.)
