MATH
Coordinates, lines & slopes calculators
Find triangle area from three Cartesian vertices, Manhattan distance between two points, average change across a positive span, or signed slope as a percentage.
Choose the right tool
Coordinate area uses consistent Cartesian length units and is nonnegative, including zero for collinear points. Manhattan distance follows axis directions, not a straight line. Average change and slope retain their signs; the supplied span or run must be strictly positive. Line intersection uses separated slopes. Circle and sphere residuals check one supplied point against an equation, while radius tools reconstruct a circle from explicit coordinates or coefficients. Triangle centers use a horizontal baseline and positive height; Cartesian rotation returns the selected coordinate.
19 tools
- 2D Cartesian Midpoint Coordinate Calculator
2D Cartesian Midpoint Coordinate. Coordinate to return: X coordinate, Y coordinate only. Example: X1: 0 m, Y1: 2 m, X2: 4 m, Y2: 6 m, Coordinate to return: 1 selection gives 2 m. Returns selected x or y coordinate; switch axis to obtain both. 2D Cartesian meters. Only this original stated job is proposed, not full historical source coverage. Input domains and output unit must be visible.
- Area of Triangle with Coordinates Calculator
area of triangle with coordinates. Example: X1: 2 units, Y1: 2 units, X2: 2 units, Y2: 2 units, X3: 2 units, Y3: 2 units gives 0 square units. Three vertices in common 2D Cartesian units. Collinear or repeated vertices return zero; no geographic/road distance. Elementary arithmetic over the accepted finite domain. No statistical population inference, supplied-data validity claim or specialist reco
- Average Rate of Change Calculator
average rate of change. Example: Start value: 2 units, End value: 2 units, Positive horizontal span: 4 x units gives 0 units/x unit. Horizontal span is a supplied positive x-end minus x-start. Not an instantaneous derivative. Elementary arithmetic over the accepted finite domain. No statistical population inference, supplied-data validity claim or specialist recommendation.
- Axis-Aligned Ellipse Center Coordinate Calculator
Axis-Aligned Ellipse Center Coordinate Calculator — change the supplied values to calculate axis-aligned ellipse center coordinate.
- Axis-Aligned Ellipse Point Residual Calculator
Axis-Aligned Ellipse Point Residual Calculator — change the supplied values to calculate axis-aligned ellipse point residual.
- Circle Center Coordinate from D and E Calculator
Circle Center Coordinate from D and E Calculator — change the supplied values to calculate circle center coordinate from d and e.
- Internal Directed Segment Coordinate from Positive Ratio Calculator
Internal Directed Segment Coordinate from Positive Ratio. Coordinate to return: X coordinate, Y coordinate only. Example: X1: 0 m, Y1: 0 m, X2: 6 m, Y2: 9 m, Ratio start: 1 number, Ratio end: 2 number, Coordinate to return: 1 selection gives 2 m. Internal division only; positive dimensionless ratio weights; selected 2D coordinate. Only this original stated job is proposed, not full historical sour
- Line X Intercept from Y Intercept and Positive Slope Calculator
Line X Intercept from Y Intercept and Positive Slope. Example: Y intercept: 6 units, Slope: 3 number gives -2 units. Positive finite slope only; supplied y intercept in coordinate units, axes share unit. Returns x intercept; no two-output or vertical-line claim. Only this original stated job is proposed, not full historical source coverage. Input domains and output unit must be visible.
- Line Y Coordinate from Point, Slope and X Calculator
Line Y Coordinate from Point, Slope and X. Example: Point x: 2 number, Point y: 3 number, Slope: 4 number, X: 5 number gives 15 number. Dimensionless Cartesian coordinates; nonvertical line only; numerical y coordinate, no symbolic equation rendering. A parallel-line alias uses the reference line slope as the supplied slope. Only this original stated job is proposed, not full historical source co
- Line Y Intercept from a Point and Slope Calculator
Line Y Intercept from a Point and Slope. Example: X: 2 units, Y: 7 units, Slope: 3 number gives 1 units. 2D Cartesian axes share unit; slope dimensionless. No vertical lines. Only this original stated job is proposed, not full historical source coverage. Input domains and output unit must be visible.
- Manhattan Distance Calculator
manhattan distance. Example: X1: 2 units, Y1: 2 units, X2: 2 units, Y2: 2 units gives 0 units. 2D Cartesian taxicab metric, not measured road distance, route planning or Euclidean distance. Elementary arithmetic over the accepted finite domain. No statistical population inference, supplied-data validity claim or specialist recommendation.
- Missing Cartesian Endpoint Coordinate from Midpoint and Known Endpoint Calculator
Missing Cartesian Endpoint Coordinate from Midpoint and Known Endpoint. Coordinate to return: X coordinate, Y coordinate only. Example: Mid x: 2 m, Mid y: 3 m, Known x: 0 m, Known y: 1 m, Coordinate to return: 1 selection gives 4 m. 2D Cartesian meters; selected x or y output; no geographic coordinates. Only this original stated job is proposed, not full historical source coverage. Input domains a
- Perpendicular Line Y Coordinate Through a Supplied Point Calculator
Perpendicular Line Y Coordinate Through a Supplied Point. Example: Point x: 2 number, Point y: 3 number, Reference slope: 2 number, X: 5 number gives 1.5 number. Positive reference slope only; numerical y on desired perpendicular line; horizontal/vertical reference lines excluded. Only this original stated job is proposed, not full historical source coverage. Input domains and output unit must be
- Point to Plane Distance with Positive C Normal Component Calculator
Point to Plane Distance with Positive C Normal Component. Example: X: 1 m, Y: 2 m, Z: 3 m, A: 1 number, B: 2 number, D: 4 m, C: 3 number gives 4.81070235442 m. Plane ax+by+cz+d=0 with dimensionless normal coefficients, x/y/z/d in meters; c strictly positive ensures nonzero normal. Only this original stated job is proposed, not full historical source coverage. Input domains and output unit must be
- Polar to Cartesian Coordinate Calculator
Polar to Cartesian Coordinate. Coordinate to return: X coordinate, Y coordinate only. Example: Radius: 2 m, Angle: 30 degrees, Coordinate to return: 1 selection gives 1.73205080757 m. Positive radius and signed degree angle; selected x or y output, switch coordinate to obtain both. Only this original stated job is proposed, not full historical source coverage. Input domains and output unit must be
- Slope Percentage Calculator
slope percentage. Example: Rise: 2 units, Positive horizontal run: 100 units gives 2 %. Horizontal run must be strictly positive; negative rise gives downhill sign. No angle conversion, road safety or accessibility-code claim. Elementary arithmetic over the accepted finite domain. No statistical population inference, supplied-data validity claim or specialist recommendation.
- Standard Form Line Y Coordinate Calculator
Standard Form Line Y Coordinate. Example: A: 2 number, B: 3 number, C: 12 number, X: 3 number gives 2 number. Dimensionless numerical coefficients; positive B excludes vertical lines; evaluate y at supplied x rather than symbolic formatted equation. Only this original stated job is proposed, not full historical source coverage. Input domains and output unit must be visible.
- 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,
- Triangle Perimeter from Three Cartesian Vertices Calculator
Triangle Perimeter from Three Cartesian Vertices. Example: X1: 0 m, Y1: 0 m, X2: 3 m, Y2: 0 m, X3: 0 m, Y3: 4 m gives 12 m. 2D Cartesian coordinates in meters; degenerate collinear/repeated vertices accepted as boundary of a degenerate triangle. Only this original stated job is proposed, not full historical source coverage. Input domains and output unit must be visible.
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