a) Dip - XYZ
b) XYZ - Dip
c) Wedges
d) Lines
The
coordinate system used for these tool is a right-handed Cartesian system.
This tool converts dip direction / dip angle (a, b) data to:
Plane coordinates:
a = 135°
b = 20°
Results:
Dip line coordinates = (-0.664, 0.664, 0.342)
Pole dip direction / dip angle = (315°, 70°)
Pole coordinates = (0.242, -0.242, 0.940)
This tool converts (X, Y, Z) coordinates data to:
Direction coordinates:
X = 1
Y = 1
Z = -1
Results:
Downward directed unit vector = (-0.577, -0.577, 0.577)
Corresponding dip direction / dip angle = (225°, 35.3°)
The perpendicular plane dip direction / dip angle = (45°, 54.7°)
This tool converts (a1, b1) and (a2, b2) dip directions / dip angles data to:
Wedge planes:
a1 = 195°
b1 = 20°
a2 = 45°
b2 = 35°
Results:
Downward directed intersection line = (124.8°, 7°)
Intersection vector coordinates = (-0.567, 0.815, 0.123)
Intersection angle = 53.13°
This tool converts (a1, b1) and (a2, b2) dip directions / dip angles of lines data to:
Lines:
a1 = 195°
b1 = 20°
a2 = 45°
b2 = 35°
Results:
Common plane dip direction / dip angle = (115.2°, 64.1°)
Pole to the common plane coordinates = (0.383, -0.814, 0.436)
Intersection angle = 61.94°