Find the distance, slope, and midpoint between any two points on a coordinate plane.
This calculator finds the straight-line distance, slope, and midpoint between two points on a coordinate plane, using their x and y coordinates.
Point 1 is (1, 2) and Point 2 is (4, 6). Distance = √[(4−1)² + (6−2)²] = √(9 + 16) = √25 = 5. Slope = (6−2)/(4−1) = 4/3 ≈ 1.33. Midpoint = (2.5, 4). Enter these coordinates above to verify.
This is a core tool in coordinate geometry, used in navigation and mapping, computer graphics, physics (displacement calculations), and algebra and geometry coursework.
Using the distance formula (derived from the Pythagorean theorem): distance = √((x2−x1)² + (y2−y1)²).
Slope = (y2 − y1) ÷ (x2 − x1), representing the rise over run between two points on a line.
It means the line goes downward from left to right — as x increases, y decreases.