Grades 8–10
Advanced
About 25 min
Version 1
Awaiting review
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Lenses on the optical bench
A convex (converging) lens bends parallel rays inwards so they meet at its principal focus F; the distance from the lens to F is its focal length f. A concave (diverging) lens spreads parallel rays out as if they came from a focus on the same side. To find an image, draw a ray parallel to the axis that then passes through F, and a ray through the centre of the lens that does not bend. Where they meet is the image. The lens formula 1/f = 1/u + 1/v links the object distance u and image distance v (real-is-positive). When the object is at 2F, the image is also at 2F, the same size, so f = u ÷ 2.
What you will learn
- Draw ray diagrams for convex and concave lenses.
- Describe how the image changes as the object moves towards a convex lens.
- Find the focal length of a convex lens with an optical bench.
Before you start
- Know that light refracts when it passes through glass.
Materials
- A lit object (an arrow cut in card in front of a bulb)
Equipment
- Optical bench with convex lenses (f = 10 cm and 15 cm), a concave lens (f = −10 cm) and a screen
Procedure
- With the 10 cm convex lens, place the object 50 cm away and record the image.
- Move the object to 20 cm (2F), then 15 cm, recording each image.
- Move the object to 5 cm, inside F, and look through the lens.
- Change to the concave lens and record an image.
How this simulation is simplified
- Thin lenses; distances are measured from the centre of the lens. Real distances are positive, virtual ones negative.
- The object is 3 cm tall.