Astronomy in a nutshell : $b The chief facts and principles explained in popular language for the general reader and for schools — John Shaqi
Astronomy in a nutshell : $b The chief facts and principles explained in popular language for the general reader and for schoolsServiss, Garrett Putman
Science
Astronomy in a nutshell : $b The chief facts and principles explained in popular language for the general reader and for schools
Serviss, Garrett Putman
Astronomy -- Juvenile literature
C is the place of the observer.
N C S, a north-and-south line drawn in the plane of the horizon.
E C W, an east-and-west line in the plane of the horizon.
N E S W, the circle of the horizon.
Z, the observer's zenith.
N Z S, vertically above N C S, the meridian.
E Z W, the prime vertical.
Z s s′, part of a vertical circle drawn through the star s.
The circle through s parallel to the horizon is an altitude circle.
The angle s C s′, or the arc s′ s, represents the star's altitude.
The angle s C Z, or the arc Z s, is the star's zenith distance.
To find the azimuth, the angular distance round the horizon from S
(0°), through W, N, E, to the point where the star's vertical circle
meets the horizon, is measured. In this case it is 315°. But if we
measured it eastward from the south point it would be—45°.
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Then another set of circles is drawn perpendicular to the horizon, and
all intersecting at the zenith and the nadir. These are called vertical
circles, from the fact that they are upright to the horizon. That one of
the vertical circles which cuts the horizon at the north-and-south
points coincides with the meridian, which we have already described. The
vertical circle at right angles to the meridian is called the prime
vertical. It cuts the horizon at the east and west points, dividing the
visible sky into a northern and a southern half. Like the altitude
circles, vertical circles may be drawn anywhere we please so as to pass
through a star in any quarter of the sky—but the meridian and the prime
vertical are fixed.
With the two sets of circles that have just been described, it is
possible to indicate accurately the location of any heavenly body, at
any particular moment. Its altitude is ascertained by measuring, along
the vertical circle passing through it, its distance from the horizon.
(Sometimes it is convenient to measure, instead of the altitude of a
star, its zenith distance, which is also reckoned on the vertical
circle.)
To ascertain the azimuth, we must first choose a point of beginning on
the horizon. Any of the cardinal points, _i.e._, east, west, north, or
south, may be employed for this purpose, but in astronomy it is
customary to use only the south point, and to carry the measure westward
all round the circle of the horizon, and so back to the point of
beginning in the south. This involves circular, or degree, measure, to
which a few words must now be devoted.
Public-domain text, read in full here on John Shaqi.
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