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A lab activity aimed at investigating the relationship between object distance and image distance for a thin convex lens. Students will use a light source, optics bench, viewing screen, and lenses to measure these distances and sizes. The document also includes background information on real and virtual image formation, the Thin Lens Equation, and the Magnification Equation.
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Equipment List
Qty Items Part Numbers 1 Light Source OS- 1 Optics Bench OS- 1 Viewing Screen OS- 1 100 mm Convex Lens OS- 1 50 mm Convex Lens OS- 1 Vernier Caliper
Introduction
The purpose of this activity is to determine the relationship between object distance and image distance for a thin convex lens. A thin lens is one whose thickness is negligible in comparison to the image and object distance. A convex lens is thicker in the center than at the edges and can also be called a positive lens or converging lens. A concave lens is thinner at the center than at the edges and can also be called a negative lens or a diverging lens. Use a light source, optics bench, lens, and viewing screen to measure object distance, image distance and size. The technological pieces of equipment pictured here make use of lenses.
Background
When a light source, like a light bulb shine, it radiates light in all directions. A lens will alter the direction of those rays of light which strike it, resulting in either a real or virtual image to be formed. If the rays of light go from the source through the lens to form a single point in space, it will form a real image. However, a virtual image is formed if the projections from the rays of light form on the same side as the source. These can be seen in Figure 1 and Figure 2.
Fig. 1: Real Image Formation p q
h
hโ f
p
q
h
h
f
p
q
h h
f
Fig. 2: Virtual Image Formation
rev 08 /201 9
Fig. 3: Ray Naming
These distances and focal lengths are related by The Thin Lens Equation :
๐ ๐
Object distances, image distances and focal lengths can be positive or negative. There is also a Magnification Equation to help predict how large or small the image will be compared to the size of the original object. This equation is:
For multiple lenses, the magnification multiply; that is to say,
๐
๐
This is the ratio of the image size hโ to the object size, h. Note that if the image is inverted relative to the object, then hโ is negative, making M negative.
Setup
Procedure for part 1: One Lens System
Table 1: One Lens (20 points) Object Distance p(cm)
Image Distance q(cm)
Image Height h โ^ (cm)
Object Distance p(cm)
Image Distance q(cm)
Image Height h โ^ (cm)
50.0 25. 47.5 20. 45.0 15. 40.0 12. 35.0 12. 30.0 11.