the near point of a person suffering from hypermetropia is at 50 cm from his eye . what is the power of the lens needed to correct this deflect.
Answers
Answered by
27
Person suffering from long sightedness. so near point is 50 cm and far point is infinity.
convex mirror is required to correct this defect.
v =50cm
u=-infinity
1/f=1/v-1/u
1/f=1/50-1/-infinity=1/50
f=50cm =0.5m
power=1/focal length
=1/0.5=10/5=2D
convex mirror is required to correct this defect.
v =50cm
u=-infinity
1/f=1/v-1/u
1/f=1/50-1/-infinity=1/50
f=50cm =0.5m
power=1/focal length
=1/0.5=10/5=2D
Answered by
15
Hello john,
.
Here is ur solution
.
It will........... Help
.
v = - 50 cm
u = -25 cm
Using lens equation,
1/f = 1/v -1/u
1/f = -1/50 - 1/(25)
1/f = -1/50 + 1/25
1/f = 1/50
P = 1/f (in m) = 100/50 = 2 D
Therefore power of conex lens needed to correct this deflection is 2D
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