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Online Triangle Area Calculator

Just enter the base and height of the triangle below and click Calculate Area. Use a period or comma as the decimal separator.

Triangle Area Calculator

A = (b × h) ÷ 2
Base (b):
Height (h):

Result:

How to use the calculator

  1. Enter the Base of the triangle.
  2. Enter the Height relative to that base.
  3. Select the unit of measurement.
  4. Click Calculate Area to see the result.

Triangle area formula

The area of a triangle is calculated by multiplying the base by the height and dividing by 2:

A = (b × h) ÷ 2

Where b is the base and h is the perpendicular height to the base. The result is in square units: cm², m², etc.

Practical examples

Base (b) Height (h) Area (A = b × h ÷ 2)
10 m 6 m 30 m²
8 cm 5 cm 20 cm²
7.5 m 4 m 15 m²
12 mm 9 mm 54 mm²
3 km 2 km 3 km²

Frequently asked questions

What is the formula for the area of a triangle?

The area of a triangle is A = (b × h) ÷ 2, where b is the base and h is the height. For example, base 10 m and height 6 m: A = (10 × 6) ÷ 2 = 30 m².

Why is the triangle area divided by 2?

Because every triangle is half of a parallelogram with the same base and height. The area of the parallelogram is b × h, so the triangle area is (b × h) / 2.

Does the formula work for any type of triangle?

Yes. The formula is valid for equilateral, isosceles, scalene, acute, right and obtuse triangles — as long as h is the perpendicular height to the chosen base.

What is the difference between triangle area and perimeter?

The area (A = b × h / 2) measures the internal space in square units. The perimeter is the sum of the three sides and is measured in linear units.

Can I use a comma instead of a decimal point?

Yes. This calculator accepts both a comma and a period as the decimal separator.

See also…

  • Area of a Triangle: Formula and Example
  • Rectangle Area Calculator
  • Square Area Calculator
  • Circle Area Calculator
  • Triangle Area Exercises
Jean Carlos Novaes

About Jean Carlos Novaes

I hold a degree in Computer Science from the Federal University of Bahia (2017), editor and founder of this website.

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