Understanding hypermetropia involves knowing how it affects the eye's ability to focus on nearby objects.
The standard near point, representing the closest distance at which a person with healthy vision can see an object clearly, is established at 25 cm.
Hypermetropia, commonly known as far-sightedness, is a condition where distant objects are seen clearly, but close objects appear blurred. This occurs because the eye's lens system focuses light behind the retina, rather than directly on it.
Consequently, for individuals with hypermetropia, the near point shifts further away from the eye compared to the normal near point.
The question asks for the distance the near point is farther away from the normal position (25 cm). According to the provided correct answer, this distance is 25 cm.
This means the near point for the person with hypermetropia is located at:
$ \text{Hypermetropic Near Point} = \text{Normal Near Point} + \text{Shift Distance} $
$ \text{Hypermetropic Near Point} = 25 \text{ cm} + 25 \text{ cm} = 50 \text{ cm} $
Therefore, the near point is 25 cm farther away from the normal near point.
Who was the first one to use a glass prism to obtain the spectrum of sunlight?
Twinkling of stars is due to:
In which a convex mirror is used?
A. Rear View mirrors in vehicles
B. Glass windows
C. Makeup Mirror
D. Kaleidoscope
An object is placed 10 cm in front of a lens. The image formed is real, inverted and of same size as the object. What is the focal length and nature of the lens?
The power of a lens is -2.5 D. The type of lens and its focal length are respectively: