Q1. The human eye can focus on objects at different distances by adjusting the focal length of the eye lens. This is due to
(a) presbyopia
(b) accommodation
(c) near-sightedness
(d) far-sightedness
Answer: (b) accommodation
Explanation:
Accommodation is the ability of the eye lens to change its focal length by changing its curvature with the help of ciliary muscles so that objects at different distances can be seen clearly.
Q2. The human eye forms the image of an object at its
(a) cornea
(b) iris
(c) pupil
(d) retina
Answer: (d) retina
Explanation:
The retina is a light-sensitive screen inside the eye where a real and inverted image is formed. It contains cells that convert light into electrical signals sent to the brain.
Q3. The least distance of distinct vision for a young adult with normal vision is about
(a) 25 m
(b) 2.5 cm
(c) 25 cm
(d) 2.5 m
Answer: (c) 25 cm
Explanation:
The minimum distance at which an object can be seen clearly without strain is 25 cm, known as the near point.
Q4. The change in focal length of an eye lens is caused by the action of the
(a) pupil
(b) retina
(c) ciliary muscles
(d) iris
Answer: (c) ciliary muscles
Explanation:
Ciliary muscles adjust the curvature of the eye lens, changing its focal length to focus objects clearly.
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Q5.
Question
A person needs a lens of power β5.5 D for correcting his distant vision. For correcting his near vision, he needs a lens of power +1.5 D. What is the focal length of the lens required for correcting (i) distant vision, and (ii) near vision?
Formula
(i) For distant vision
Given:
Convert to cm:
(ii) For near vision
Given:
Convert to cm:
Q6.Β
Question
The far point of a myopic person is 80 cm in front of the eye. What is the nature and power of the lens required to correct the problem?
Answer:
Given
For a myopic (near-sighted) person:
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Far point = 80 cm
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For normal vision, the far point should be infinity.
To correct myopia, a concave (diverging) lens is used to form the image of a distant object at the person’s far point.
So the image distance (v) should be:
For distant objects, u = ββ.
Lens power calculation
Using lens formula for distant vision:
When the object distance is infinity:
Convert focal length to metres:
So:
Q7.
Question
Make a diagram to show how hypermetropia is corrected. The near point of a hypermetropic eye is 1 m. What is the power of the lens required to correct this defect? Assume that the near point of a normal eye is 25 cm.
Answer:

(Second Image is the corrected Hypermetropic eye using a lens)
Given
-
Near point of hypermetropic eye: 1 m = 100 cm
-
Near point of normal eye: 25 cm
-
Object distance (u) = β25 cm (normal reading distance)
-
Image must form at v = β100 cm (to be seen clearly by the hypermetropic eye)
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Lens formula:
Substituting values
Power
Q8. Why is a normal eye not able to see clearly the objects placed closer than 25 cm?
Answer:
A normal human eye cannot see objects clearly if they are placed closer than 25 cm because:
-
The ciliary muscles of the eye cannot contract any further to increase the curvature of the eye lens.
-
Therefore, the lens cannot shorten its focal length sufficiently.
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As a result, light rays from a very close object are not focused on the retina, and the image appears blurred.
Final Point
The minimum distance at which the eye can see clearly without strain is 25 cm, which is called the least distance of distinct vision.
Q9. What happens to the image distance in the eye when we increase the distance of an object from the eye?
Answer:
When we increase the distance of an object from the eye, the image distance in the eye remains the same.
Explanation:
-
In the human eye, the image is always formed on the retina, regardless of how far the object is.
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When the object distance increases, the ciliary muscles adjust the curvature and focal length of the eye lens so that the image continues to form at the same position β the retina.
-
Therefore, the image distance (distance between lens and retina) does not change; instead, the focal length of the lens changes to maintain focus.
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Q10. Why do stars twinkle?
Answer:
Stars twinkle because of the atmospheric refraction of starlight.
Explanation:
-
The light from a star travels through the different layers of Earthβs atmosphere.
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These layers have varying densities, so the light bends (refracts) irregularly.
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Because of this, the apparent brightness and position of the star keep changing continuously.
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Therefore, a star appears to twinkle.
Q11. Explain why the planets do not twinkle.
Answer:
Planets do not twinkle because they appear much closer to Earth and act as extended sources of light.
Explanation:
-
A planetβs light is considered as coming from a large area, not a single point.
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The refraction effects from the atmosphere average out over the larger disk of light.
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Therefore, the brightness does not fluctuate like stars.
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So, planets do not twinkle, they appear steady.
Q12. Why does the sky appear dark instead of blue to an astronaut?
Answer:
The sky appears dark to an astronaut because there is no atmosphere in space to scatter sunlight.
Explanation:
-
On Earth, the atmosphere scatters shorter wavelengths of light (blue).
-
This scattered blue light makes the sky appear blue.
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In space, there are no air molecules to scatter sunlight.
-
Therefore, no light reaches the eye from any direction, and the sky appears black or dark.
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