Distance between points (12, 16) and (16, 12)

Given Coordinates: x1 = 12  y1 = 16,  x2 = 16  y2 = 12
Distance Formula: d = (x2 − x1)2 + (y2 − y1)2
Substitute the given coordinates into the Distance Formula and Simplify:
d = (16 − 12)2 + (12 − 16)2
d = 42 + (-4)2
d = √16 + 16
d = √32
d = √16 * 2
d = √16 * √2
d = 4√2
Therefore, the distance between the points (12, 16) and (16, 12) is equal to 4√2
Note: As a decimal number, 4√2 ≈ 5.6568542494924

The solution above and other related solutions were provided by the Distance Between Two Points Application.