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    Fix from 2 Bearings
    From: Dan Allen
    Date: 2003 Jul 11, 07:43 -0700

    On June 28th, 2003 I was aboard my boat in Rosario Strait in Washington
    state USA.  I could see Mount Rainier and Mount Baker simultaneously.
    These mountains are not often both visible at once due to distance and
    weather.  (These mountains have the greatest snowfall of any mountains
    measured on earth.  Mount Rainier had 1,122 inches during the winter of
    1971-1972 but Mount Baker stole the record during the winter of
    1998-1999 with 1,140 inches of snowfall!)
    I used a pair of Fujinon 7x50 binoculars with an internal compass to
    take bearings of these two great mountains.  I wondered if I could
    mathematically determine my position from the information I gathered...
    Given two bearing measurements of two mountains whose locations
    (latitudes and
    longitudes) are known, what are the latitude and longitude of the point
    where the measurements are taken from?
    This problem can be reworded in geometrical terms as determining the
    point of intersection of two lines on a sphere.
    Mount Rainier's 14,410 foot summit is at 46d 51m 10s North, 121d 45m
    31s West
    Mount Baker's 10,785 foot summit is at 48d 46m 39s North, 121d 48m 43s
    I sighted Mount Baker at 50 degrees east of North.
    I sighted Mount Rainier at 140 degrees east of North.
    The compass was uncorrected for magnetic deviation for these readings.
     From http://www.ngdc.noaa.gov/cgi-bin/seg/gmag/fldsnth2.pl the magnetic
    deviation for this location and date is 18d 47m East.
    Determine the point of observation!

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