Two parallel pillars are 11km away from an observer. the minimum distance between the pillars so that they can be seen separately wwilll be -
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For the eye to distinguish between two objects clearly and separately, the angular separation of two distant objects at the eye should be >= 0.0002 radians. That means 0.01146° or 0.687 '
Let the separation = x meters
angular separation = x/11000 = 0.0002 rad
=> x = 2.2 meters approximately.
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The minimum angular separation is the diffraction limit of the width of the pupil. It is given by Ф ≈ 1.22 * λ / D
where λ = wavelength of the light rays
D = diameter of the pupil (≈4mm)
Let the separation = x meters
angular separation = x/11000 = 0.0002 rad
=> x = 2.2 meters approximately.
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The minimum angular separation is the diffraction limit of the width of the pupil. It is given by Ф ≈ 1.22 * λ / D
where λ = wavelength of the light rays
D = diameter of the pupil (≈4mm)
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The minimum angular separation between two distinct objects can be identified if the angle between them is greater than (1/60)°
If the distance between the two objects is d and the distance between the objects and the observer is x then
d/x>(1/60)°×π/180
d>(π×x)/(60×180)
In the question the x is given as 11km=11000m
d>(3.14×11000)/(60×180)
d>3.2m
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