Math

Triangulation Calculator

Locate a point's distance using a baseline and two angles.

Parameters Live Compute
Calculated Output
Distance from A 81.521
Distance from B 92.16
Formula: Law of sines with γ = 180° − α − β
Step-by-Step Breakdown
1. Values used:
2. Baseline length = 100
3. Angle at A = 60 °
4. Angle at B = 50 °
5.
6. Distance from A = 81.521
7. Distance from B = 92.16
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Triangulation finds an unknown point by measuring two angles from the ends of a known baseline.

The math behind it

The third angle is γ = 180° − α − β. The law of sines then gives each distance from the baseline endpoints.

Worked Example

Baseline 100, angles 60° and 50° → distances ≈ 84.8 and 96.4.

Frequently Asked Questions

Where is triangulation used?

Surveying, navigation, GPS and astronomy to find positions and distances.

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