You can find the intersection points between an arc and a line that is established by a point, whole circle bearing, and offset.
ARCAZ [point] [radius] [point 1] [whole circle bearing] [offset]
NE 1 100 100
NE 2 200 200
ARCAZ 2 200 1 50 50
! INTERSECTION # 1 NORTH:274.411634 EAST:385.641883
! INTERSECTION # 2 NORTH:30.099879 EAST:94.482471
Intersections are located between an arc radius of 200 with its center at point 2 and a whole circle bearing of 50.0000 drawn from point 1 with an offset distance of 50 to the right.
Intersection of arc and line determined by whole circle bearing
ARCAZ [point] [radius] [point 1] [whole circle bearing] [offset]
Parameter | Definition |
---|---|
point | The radial point. This is an existing point that is used as the center point for the arc. |
radius | The radial distance in feet or meters for the first arc. Radial distance is the length of a line from the radius point to the arc. |
point 1 | The existing point from which a vector extends. It can be any type of point including a figure point. |
whole circle bearing | The whole circle bearing of the line from the existing point. A whole circle bearing establishes the direction for the vector and is expressed as current angle units. |
offset | The distance to offset the intersection. |