Triangle Area Calculator

The Triangle Area Calculator provides fast and accurate surface calculations for triangles. Enter base and height to find the area instantly. Ideal for students, builders, and professionals working with geometric measurements or design planning involving triangular shapes.

Updated at: 05/16/2025

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How to use the triangle area calculator

The triangle area calculator is an essential tool for students, teachers, architects, and engineers who need to calculate the area of triangular surfaces. This calculator uses the basic geometry formula to calculate the area by multiplying the base by the height and dividing by two.

  1. Accurately measure the triangle dimensions: base and height
  2. Enter the obtained values in the corresponding fields, using meters as the unit of measurement
  3. Make sure to use a period (.) as the decimal separator if needed
  4. Click the 'Calculate' button to get the result in square meters
  5. Use the share or print buttons to save or send the result
 

Triangle area calculation formula

The calculation of a triangle's area is performed using a simple formula that multiplies the base by the height and divides by two. This is one of the most basic and important formulas in geometry.

Area = (Base × Height) ÷ 2

This formula considers that:

  • The base is the measurement of any side of the triangle
  • The height is the perpendicular distance between the chosen base and the opposite vertex
  • Division by two is necessary because the triangle occupies half the area of a rectangle with the same base and height
 

Practical calculation examples

For better understanding, let's analyze some practical examples of area calculation:

  • Triangle with base of 6m and height of 4m. Area = (6 × 4) ÷ 2 = 12m²
  • Triangle with base of 10m and height of 8m. Area = (10 × 8) ÷ 2 = 40m²
  • Triangle with base of 25m and height of 30m. Area = (25 × 30) ÷ 2 = 375m²
 

Frequently Asked Questions (FAQ)

Why calculate the area of a triangle?

Calculating the area of a triangle is useful in various situations, such as in civil construction, architecture, engineering, design, and even in calculations of materials like triangular coverings.

How to measure the height of a triangle correctly?

The height of a triangle must be measured perpendicular to the chosen base, going from the opposite vertex to the base. It's important to ensure that the measurement is made at a right angle (90°) to the base.

When should I use this calculator?

This calculator is ideal for any situation where you need to calculate the area of a triangular surface, such as a triangular plot, decorative element, sloped roof, etc. It's especially useful for construction professionals, students, and teachers.

Does the formula work for any type of triangle?

Yes! The formula (base × height) ÷ 2 works for any type of triangle: equilateral, isosceles, or scalene, and also for right, acute, or obtuse triangles. The important thing is to correctly measure the height perpendicular to the chosen base.

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