The Microscope. Its History, Construction, and Application 15th ed.: Being a familiar introduction to the use of the instrument, and the study of microscopical scienceHogg, Jabez
History
The Microscope. Its History, Construction, and Application 15th ed.: Being a familiar introduction to the use of the instrument, and the study of microscopical science
Hogg, Jabez
Microscopy; Natural history
The microscope, whether simple or compound, depends for its magnifying
power on the influence exerted by lenses in altering the course of the
rays of light passing through them being REFRACTED. _Refraction_ takes
place in accordance with two well-known laws of optics. When a ray of
light passes from one transparent medium to another it undergoes a
change of direction at the surface of separation, so that its course
in the second medium makes an angle with its course in the first. This
change of direction is a resultant of refraction. The broken appearance
presented by a stick partly immersed in water, and viewed in an oblique
position, is an illustration of the law of refraction. Liquids have a
greater refractive power than air or gases. As a rule, with some few
exceptions, the denser of the two substances has the greater refractive
power; hence it is customary in enumerating some of the laws of optics
to speak of the denser medium and the rarer medium. The more correct
designation would be the more refractive and the less refractive.[5]
[Illustration: Fig. 4.--Law of Refraction.]
Let R I (Fig. 4) be a ray incident at I on the surface of separation
of two media, and let I S′ be the course of the ray after refraction.
Then the angles which R I and I S make with the normal are the _angle
of incidence_ and the _angle of refraction_ respectively, and the
first law of refraction is that these angles lie in the same plane,
or the _plane of refraction_ is the same as the _plane of incidence_.
The law which connects the magnitudes of these angles, and which was
discovered by Snell, a Dutch philosopher, can only be stated either
by reference to a geometrical construction, or by using the language
of trigonometry. Describe a circle about the point of incidence, I as
a centre, and drop perpendiculars from the points where it cuts the
rays on the normal. The law is that these perpendiculars, R′ P′, S′ P,
will have a constant ratio, or the sines _of the angles of incidence
and refraction are in a constant ratio_; that is, so long as the media
through which the ray first passes, and by which it is afterwards
refracted, remain the same, and the light also of the same kind, then
it is referred to as the law of sines.
Indices of Refraction.
The ratio of the sine of the angle of incidence to the sine of the
angle of refraction, when a ray passes from one medium to another is
termed the relative index of refraction. When a ray passes from vacuum
into any medium, this ratio is always greater than unity, and is called
the _absolute index of refraction_, or simply the index of refraction
for the medium in question.
The absolute index of air is so small that it may be neglected in
comparison with those of solids and liquids; but strictly speaking, the
relative index for a ray passing from air into a given substance must
be multiplied by the absolute index of the air, in order to obtain the
true index of refraction.
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