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Tricky question when you think about it.

There's a patch of stars around the celestial pole that are "circumpolar" ... a kind of

misleading term that's used to indicate that they don't rise or set, they're always up.

The angular radius of the circumpolar region (the altitude of the pole in your sky)

is equal to your latitude, and it's also the range of azimuth on your northern or

southern horizon where no stars rise or set.

So we're going to say this: Stars can rise or set anywhere on the horizon ... at

azimuths from zero to 360 degrees,

excepta space either side of the sub-polar point on your horizon (north horizon in the

northern hemisphere, south horizon in the Southern Hemisphere) equal to your

latitude, on each side.

So, in the northern hemisphere, the answer is:

All azimuths between (your latitude) and (360 minus your latitude).

In the southern hemisphere, the answer is:

All azimuths between (zero) and (180 minus your latitude), or between (180 plus your latitude) and (360).

==========================================

Epilogue:

Looking back over this presentation, the same contributor is suddenly

overcome by a deep conviction that it's baloney. But I'm tired. Maybe

I'll come back and fix it. In the meantime, don't use it on a bar bet.

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The distance of a star in degrees on the horizon as measured from true north?

The distance of a star on the horizon, measured in degrees, is called its azimuth. Azimuth is the angle measured clockwise from true north to the star's position in the sky. It can range from 0° (north) to 360° (back to north).


What is the formula for determining a back azimuth if the azimuth is more than 180 degrees?

If it is greater than 180, subtract 180 (270 degrees - 180 = 90 Degrees). If it is less than 180, add 180 (40 Degrees + 180 = 220 Degrees) Now the question is, what is the formula that will do this in MS Excel?


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Azimuth is the angle, typically using true north as zero degrees to an object from viewers location. An altitude (if expressed as an elevation angle from the viewer) provides a line of sight to an object in space. If you were standing at a point and facing true north and there was an airplane flying at 20,000 ft and you knew the elevation angle you could compute the range and have an (X,Y,Z) location for the object.


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Related Questions

The distance of a star in degrees on the horizon as measured from true north?

The distance of a star on the horizon, measured in degrees, is called its azimuth. Azimuth is the angle measured clockwise from true north to the star's position in the sky. It can range from 0° (north) to 360° (back to north).


What is the back azimuth of 223 degrees?

As the request is for the back azimuth, then what is wanted is the reverse (or inverse) of the azimuth, 223 degrees. In other words, an object moved in the direction of 223 degrees (Southwest relatively), but now the desire is to reverse the travel in order to arrive at the starting point. (That starting point would have to be Northeast relatively.) One does not typically work with directions exceeding 360 degrees nor less than 0 degrees as that range is the range of a compass. Therefore, the back azimuth of 223 degrees, whatever it is, must be between zero and 360 degrees. To determine the back azimuth all that is necessary is the knowledge that 1) the back azimuth is the opposite direction of the azimuth and 2) 180 degrees either added or subtracted will yield the back azimuth, and 3) the correct back azimuth must be in the range of zero to 360 degrees. Given this knowledge and the variable definitions Ab = Back Azimuth and A = Azimuth, Ab = A + 180 or Ab = A - 180 But which equation yields the correct back azimuth? Using knowledge point #3 above, the correct result will be the one that is between zero and 360 degrees. Therefore, Ab = A - 180 = 223 - 180 = 43 degrees is the correct back azimuth. The other choice, Ab = A + 180 = 223 + 180 = 403 degrees, exceeds the range of the compass, so 403 degrees cannot be the correct back azimuth.


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