Subtract this value from 90 degrees to get the angle of elevation from the horizon of the sun during midday on the winter solstice. I then measured the angle of the Sun with an inclinometer (sitting on the telescope tube). But at any other latitude, no matter how close you make your measurement to the Sun's maximum ascent in the sky, you will always see a shadow. Again this can be mitigated by making measurements only when the sun is at its zenith. The Earth is not round. : 33.9526, Long. (This Wednesday! Th solar panels determine ω is the absolute angular velocity of the solar panels etermine ω.also find the acceleration of point a when θ= 30° Image credit: © 2012 Millersville University.

-C. Northcote Parkinson (Or, at least, it’ll likely be inaccurate.)

the solar perigee, which presently lies between the winter solstice and the vernal equinox.
But this only works in the temperate and equatorial zones, where the zenith is well above the horizon; near the poles, diffraction will always be a problem. is this correct, Annual 0.76*latitute+3,1 I will have to place stones to mark the time of day, the shadows of solstices and equinoxes, and so on.
Most people in the United States are between 25 degrees north latitude and 45 degrees north latitude. Type in a year or use the buttons to step forward and backward year-by-year: Valid Years: 1000-3000: Calculated Time: Local UT TDT : March Equinox. 1st method Consult an atlas or a geographical website to find the latitude of your location on Earth. The sun's altitude in degrees depends on two factors: your distance from the equator and the date. Errors are 0.25 cm on measurements (maybe more because of the bambú not being real straight) of lenght and 2 minutes on zenith time. There are postings on you tube about earthquakes changing the tilt slightly in the past few years. Is this so?

Every so often, the argument comes up that science is expendable. So enjoy the solstice this Wednesday, and to those of you who try it, I'd love to know how close you come to the "accepted" modern value of 23.44°. Winter 0.89*latitute+24 But to someone at any other latitude, because the Earth is curved, the Sun will never quite reach that maximally perfect overhead perspective. The azimuth angle indicates the direction of the sun in the horizontal plain from a given location. Therefore, you can estimate that the sun will climb to an elevation of about (90 - 25 + 11.5) = 76.5 degrees. There's whole swathes of stuff we can't account for." 0-943396-61-1. This is about 80 percent of the way from the horizon to the zenith (71.14 ÷ 90 = 0.790). Ain't splitin' hair fun? You can also shop using Amazon Smile and though you pay nothing more we get a tiny something. Is there an app I can use to calculate this? Image credit: Larry Phillips original, modified by me. the code has not been thoroughly tested and could contain errors. See this chart http://en.wikipedia.org/wiki/File:Hours_of_daylight_vs_latitude_vs_day_… It's different by the amount that your planet is tilted by.