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Physics optics question (Hypermetropia)?
The near point of an hypermetropic eye is 80 cm.
What is the power of the lens required to correct the vision.
Given:
Assuming eye is perfectly spherical
Diameter of eye = 2.3 cm
Near point of normal eye = 25 cm
Thanks to all of you for your answer - I am in the middle of my school exam so couldn't acknowledge
A small variation to the question. would be helpfull if any of you can elaborate
how would a similar question be for a myopic eye (if I were to frame one)
lets say Diameter of eye = 2.3 cm is same (hence v = image distances is same in both cases precorrection and post correction)
Near point of normal eye in this case is is 25 cm (is this correct ??), assuming 25 is the least distance for distinct vision
In a myopic eye the far point changes (??) so what would be the object distances in both cases
so u 1 = ?? and u2 = ??
Can you form a question as an example and solve it
Ps:I am a student and I am just trying to understand - so please let me know if I am missing something basic here
Thanks to all of you for your answer - I am in the middle of my school exam so couldn't acknowledge
A small variation to the question. would be helpfull if any of you can elaborate
how would a similar question be for a myopic eye (if I were to frame one)
lets say Diameter of eye = 2.3 cm is same (hence v = image distances is same in both cases precorrection and post correction)
Near point of normal eye in this case is is 25 cm (is this correct ??), assuming 25 is the least distance for distinct vision
In a myopic eye the far point changes (??) so what would be the object distances in both cases
so u 1 = ?? and u2 = ??
Can you form a question as an example and solve it
Ps:I am a student and I am just trying to understand - so please let me know if I am missing something basic here
4 Answers
- Anonymous9 years agoFavorite Answer
The strength of a lens D is 1/f where f is the focal length in metres.
Use the lens formula 1/f = D = 1/u + 1/v
For a normal eye u is 0.25 m. For the bad eye u is 0.8 m. v i s 0.023 m in both cases.
For a normal eye this gives D as 47.48.
For the bad eye you get D as 44.73.
The strength of the correcting lens is therefore the difference between the two - i.e 2.75.
Ok, let's look at the myopic eye.
The eye can see clearly up to 25 cm. Note that this is the FURTHEST distance which can be seen clearly, not the least.
So, u = 0.25 and v = 0.023.
This gives D(myopic) = 1/0.25 + 1/ 0.023 = 47.48 dioptre.
A normal eye can focus at infinity.
So, D(normal) = 1/infinity + 1/0.023 = 43.48 dioptre,
The strength of the correcting lens is therefore D(normal) - D(myopic) = 43.48 - 47.48 = -4 dioptre.
Hope this helped. I notice that Depressonik has copied and pasted my answer! Maybe I should feel flattered.
- 9 years ago
I think it would be...
The strength of a lens D is 1/f where f is the focal length in metres.
Use the lens formula 1/f = D = 1/u + 1/v
For a normal eye u is 0.25 m. For the bad eye u is 0.8 m. v i s 0.023 m in both cases.
For a normal eye this gives D as 47.48.
For the bad eye you get D as 44.73.
The strength of the correcting lens is therefore the difference between the two - i.e 2.75.
- ?Lv 69 years ago
for hypermetropia, if 'f' is the focal length of convex lens needed, then 1/f = 1/25 - 1/80
so that, f = 36.36 cm
and hence power of the lens is P = 1/f = 1/0.3636 = 2.75 D.
- Anonymous9 years ago
Near point is where the focus of the lens is and so
Focusing power of normal eye is 1/0.25(power = 1/focus in meter)
= +4D
Focusing power of the defective eye = 1/0.8
= +1.25D
For the defective eye to work properly and get focusing power of +4D it needs (+4D) - (+1.25D)
= +2.75D
Simple answer :)