Concave Lens and Image Formation Quiz

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9 Questions

What is the object distance for the concave lens with a focal length of 10cm?

40cm

What is the image distance for the concave lens with a focal length of 10cm?

8cm

What is the magnification produced by the concave lens with a focal length of 10cm?

0.25

What is the formula to calculate the magnification produced by a lens?

The formula to calculate the magnification produced by a lens is magnification = (-) image distance / object distance.

What is the formula to calculate the focal length of a lens?

The formula to calculate the focal length of a lens is 1/f = 1/do + 1/di, where f is the focal length, do is the object distance, and di is the image distance.

What is the object distance for a concave lens with a focal length of 10cm, if the magnification is ¼?

The object distance for a concave lens with a focal length of 10cm, if the magnification is ¼, is 40cm.

What is the formula to calculate the magnification produced by a lens?

Magnification (m) = -v/u, where v is the image distance and u is the object distance.

What is the relationship between the focal length and the image distance for a concave lens?

For a concave lens, the focal length (f) and the image distance (v) are negative.

What is the formula to calculate the object distance for a concave lens?

1/f = 1/v - 1/u, where f is the focal length, v is the image distance, and u is the object distance.

Study Notes

Lens and Image Properties

  • A concave lens is used to produce an erect image.
  • The focal length of the concave lens is 10cm.
  • The magnification of the image is ¼, meaning the image is one-quarter the size of the object.

Object Properties

  • The object distance is not specified, but it can be calculated using the lens equation: 1/f = 1/do + 1/di, where do is the object distance and di is the image distance.

Test your knowledge of concave lenses and image formation with this quiz. Calculate the object distance for a concave lens with a focal length of 10cm and a magnification of ¼ to determine the position of the object in relation to the lens.

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