Tree Height Calculator
Estimate tree height with an angle, shadow, or proportional stick measurement.
About Tree Height Measurement
Tree Height Examples
| Measurements | Estimated Height | Method |
|---|---|---|
| 20 m distance, 45 degree angle, 1.6 m eye height | 21.6 m | Trigonometric angle |
| 24 m tree shadow, 2 m pole, 3 m pole shadow | 16 m | Shadow proportion |
| 15 m tree distance, 0.5 m stick, 0.5 m eye distance | 15 m | Stick proportion |
How to Calculate Tree Height
- Choose the angle, shadow, or stick method based on the measurements available.
- Measure each distance carefully in meters and record the angle in degrees when using trigonometry.
- Enter the measurements in the labeled fields.
- Select Calculate Tree Height and review the estimate.
- Repeat from another position to check the result.
Frequently Asked Questions
Which tree height method is most accurate?
A carefully measured trigonometric angle and horizontal distance usually provide the best field estimate. Accuracy still depends on seeing the true crown top and accounting for terrain.
Why is eye height added to the angle calculation?
The measured angle begins at the observer's eye level rather than at the ground. Adding eye height converts the rise above the sight line into total height above the base.
Can I use feet instead of meters?
The proportional formulas work with any consistent length unit. The displayed unit is meters, so convert feet to meters before entering values for a correctly labeled result.
Does the shadow method work at any time?
It works best when shadows have sharp, measurable endpoints on reasonably level ground. Measure the reference and tree shadows at nearly the same time because the sun angle changes.
How can I reduce measurement error?
Use a laser distance meter or tape, steady the angle instrument, and take several readings. Avoid windy conditions and average estimates that were made from clear sight lines.