HomeMy WebLinkAbout024650.00 feet to a point; t~ence North G2 degrees Oa minutes 29 seconds
East a distance of 200.00 feet to a point; thence South 2? degrees
5S minutes 31 seconds East a distance of 5S.24 feet to the point of
curvature of a curve concave to the northeast with a radius of
100.OD feet and central angle of 61 degrees 50 minutes 51 seconds;
thence southeasterly along the arc of said curve a distance of
107.94 feet to the point of tangency; thence Soutn 89 degrees
46 minutes 22 geconds ~ast a distance of 889.73 feet to a point;
thence North 00 degrees 08 minutes 33 seconds East a distance of
723•46 feet to the point of curvature of a curve concave to the
northwest With a radius of 75.00 feet and a central angle of
90 degrees 00 minutes 00 seconds; thence southwesterly along the arc
of said curve a distance of 117.81 feet to the point of tangency;
thence North 89 degrees 51 minutes 27 seconds West a distance of
12.14 feet to a point; thence South 62 degrees 04 minutes 29 seconds
West a distance of 33•50 feet to a point; thence North 27 degrees
55 minutes 31 seconds West a distance of 182.00 feet to a point;
thence North 02 degrees 04 minutes 29 seconds East a distance of
40.00 feet to a point; thence North 27 degrees 55 minutes 31 seconds
West a distance of 580.00 feet to a point; thence South 62 degrees
04 minutes 29 seconds West a distance of 156.00 feet to a point;
thence North 00 degrees 08 minutes 33 seconds East a distanee of
49u.49 feet to the point of curvature of a curve concave to the
southeast With a radius of 75.00 feet and a central angle of
90 degrees 00 minutes 00 seconds; thence northeasterly along the arc
of said curve a distance of 117.81 feet to the point of tangency
(said point being located on the southern right-of-way line of
Walton Road); thence North 89 degrees 51 minutes 27 seconds West,
along the southern right-of-way line of Walton Road, a distance of
204.00 feet to the point of curvature of a curve concave to the~
southwest with a radius of 75.00 feet•and a central angle of '
90 degrees 00 minutes 00 seconds; thence, leaving the southern
right-of-way line of Walton Road, southeasterly along the arc of
said curve a distance of 117.81 feet to ~he point of tangency;
thence South QO degrees 08 minutes 33 seconds West a distance oY
29$.00 feet to a point; thence North 89 degrees 51 minutes
27 seconds West a distance of ?56.00 feet to a point; thence South
62 degrees 04 minutes 29 seconds West a distance of 195.71 feet to a
point; thence North 27 degrees 55 minutes 31 seconds West a distance
of 273.86 feet to the point of curvature of a curve concave to the
southeast with a radius of 75.00 f'ee~ and a central angle of
90 degrees 00 ~inutes 00 seconds; thence northeasterly along the arc
of said curve a distance of 117.81 feet to the point of tangency
(said point being located on the southeastern right-of-way line of
Walton Road); thence South 62 degrees 04 minutes 29 seconds West,
along the southeastern right-of-way line of Walton Road, a distance
of 198.00 feet to the point of ~urvature of a curve concave to tne
southWest with a radius of 75.00 feet and a central angle of
90 degrees 00 minutes 00 seconds;_thence, leaving the soutneastern
right-of-way line of Walton Road, southeasterly along the arc of
said curve a distance of 117.81 feet to the point of tangency;
thence South 27 degrees 55 minutes 31 seconds East a distance of
510.00 feet to a point; thence Soutn 62 degrees 04 minutes
29 seconds West a distance of 220.00 feet to a point; thence South
27 degrees 55 minutes 31 seconds East a distance of 873.00 feet to a
point; thsnce North 62 degrees 04 mi~utes 29 seconds East a distance
of 228.00 feet to a point; thence North 27 degrees ~5 minutes
31 seconds West a distance of 175.00 feet to a point; thence North
62 degrees 04 minutes 29 seconds East a distance of 42b.01 feet to a
point; thence South ?2 degrees 55 minutes 31 seconds East a distance
of 45.00 feet to a point; thence South 27 degrees 55 minutes
31 seconds East a distance of 244.8fl feet to a point; thence North
62 degrees Ou minutes 29 seconds East a distance of 17.67 feet to a
peint; thence South 27 degrees 55 minutes 31 seconds East a distance
of 437.48 feet to a point; thence South b2 degrees 04 minutes
29 seconds West a distance of 180.00 feet to the point of curvature
of a curve concave to the north with a radius of 137.69 feet and a
central angle of 28 degrees 09 minutes 09 seconds; thence westerly
along the arc of said curve a distance of b7.65 feet to the point of
tangency; thence North 89 degrees 46 minutes 22 seconds West a
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