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Triangle Centroid Coordinate from Three Cartesian Vertices Calculator

Triangle Centroid Coordinate from Three Cartesian Vertices. Coordinate to return: X coordinate, Y coordinate only. Example: X1: 0 m, Y1: 0 m, X2: 3 m, Y2: 0 m, X3: 0 m, Y3: 4 m, Coordinate to return: 1 selection gives 1 m. Returns selected x or y coordinate; switch axis for both. 2D Cartesian meters; degenerate triangle centroid remains arithmetic center. Only this original stated job is proposed,

YOUR INPUTS Live calculation

Returns selected x or y coordinate; switch axis for both. 2D Cartesian meters; degenerate triangle centroid remains arithmetic center. Only this original stated job is proposed, not full historical source coverage. Input domains and output unit must be visible. Derivation: Intersection of medians is one-third sum of vertex position vectors.

Accepted inputs: X1: -1,000 to 1,000 m; Y1: -1,000 to 1,000 m; X2: -1,000 to 1,000 m; Y2: -1,000 to 1,000 m; X3: -1,000 to 1,000 m; Y3: -1,000 to 1,000 m; Coordinate to return: choose X coordinate (1), Y coordinate (2).

Example values. Enter your own inputs.

Triangle Centroid Coordinate from Three Cartesian Vertices

1m

How the calculation works

selected coordinate=(coordinate1+coordinate2+coordinate3)/3

Worked example

With x1 0 m, y1 0 m, x2 3 m, y2 0 m, x3 0 m, y3 4 m, coordinate to return X coordinate, triangle centroid coordinate from three cartesian vertices is 1 m.

Assumptions and limits

Returns selected x or y coordinate; switch axis for both. 2D Cartesian meters; degenerate triangle centroid remains arithmetic center. Only this original stated job is proposed, not full historical source coverage. Input domains and output unit must be visible. Derivation: Intersection of medians is one-third sum of vertex position vectors.

Triangle Centroid Coordinate from Three Cartesian Vertices1 m
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