EXTRACTION PLANES (approximated in some cases*) IN DEPLOYED COORDINATES (CONFIG 1 - slat 30, flap 25) (all units are inches): Plane 1: slat50 equation: 0.01073381x + -0.01596215y + 0.00015326z = 1.00000000 3 points that define the plane: Point 1 Point 2 Point 3 x-coord 29.5605 26.7109 28.6416 y-coord -42.7717 -44.7247 -43.4006 z-coord -0.1622 -3.9924 -1.3060 Plane 2: main50 equation: y = -43.5240 3 points that define the plane: Point 1 Point 2 Point 3 x-coord 0 1 2 y-coord -43.5240 -43.5240 -43.5240 z-coord 0 1 0 Plane 3: flap50 equation: 0.00007925x + -0.02287434y + 0.00375567z = 1.00000000 3 points that define the plane: Point 1 Point 2 Point 3 x-coord 68.3508 59.8005 68.1043 y-coord -44.2279 -43.4690 -44.2224 z-coord -4.5534 0.2492 -4.5147 Plane 4: slat85 equation: 0.00083735x + -0.01271173y + -0.00359646z = 1.00000000 3 points that define the plane: Point 1 Point 2 Point 3 x-coord 51.6053 46.7294 50.0510 y-coord -75.2133 -74.5509 -75.0230 z-coord -0.1939 -3.6704 -1.2284 Plane 5: main85 equation: y = -73.2460 3 points that define the plane: Point 1 Point 2 Point 3 x-coord 0 1 2 y-coord -73.2460 -73.2460 -73.2460 z-coord 0 1 0 Plane 6: flap85 equation: 0.00004941x + -0.01354094y + 0.00222826z = 1.00000000 3 points that define the plane: Point 1 Point 2 Point 3 x-coord 76.4622 70.0358 76.2905 y-coord -74.0889 -73.5626 -74.0851 z-coord -3.1467 0.1941 -3.1198 Plane 7: flapfwdspan (points are on upper flap surface) equation: 0.02202358x + 0.00767785y + 0.01151702z = 1.00000000 3 points that define the plane: Point 1 Point 2 Point 3 x-coord 49.3460 63.1699 75.1906 y-coord -11.5770 -51.1830 -85.6229 z-coord 0.1833 0.1518 0.1245 ------------------------------------------ * These equations were generated by using the 3 points listed, and plugging into a formula from "CRC Standard Mathematical Tables", 26th ed, W. H. Beyer, CRC Press, Boca Raton, FL, 1981, p. 259. The 3 points were taken directly from the experimental orifice locations (except in simple cases such as y=const). Note that when the experimental orifice locations along a row do not all exactly lie in a plane, then the plane generated from the selected 3 points will not necessarily intersect all other orifice points, but it should be close.