Online calculator — enter the values and get the result instantly, with the formula and a worked example.
A = Area
a,b,c = sides
h = height
a = base
The area of a triangle is the amount of flat space enclosed by its three sides, expressed in square units. A triangle is a polygon with three sides and three vertices, and its area depends only on the length of one side taken as the base and the perpendicular distance from that base to the opposite vertex, called the height. It does not matter which of the three sides you treat as the base, because every choice yields the same area. This property makes the triangle the fundamental building block of plane geometry: any polygon can be split into triangles, so knowing how to measure a triangle lets you measure far more complex shapes. The idea works for every kind of triangle, whether it is equilateral, isosceles, scalene, acute, right, or obtuse. Calculating triangular area is essential in surveying land, laying out roofs and trusses in construction, designing components in engineering, and rendering surfaces in computer graphics. Because so many real objects and figures can be broken down into triangles, this simple measurement quietly underpins a huge range of practical work.
Triangle area
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Perimeter
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Height to side a
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| Side a · angle α | – · – |
| Side b · angle β | – · – |
| Side c · angle γ | – · – |
Triangle type: –
Drag vertex A · B · C Re-center
Surface area of the triangle:
The sides of the triangle are, for example, a - base is 8 cm, height v is 6 cm,
Thus
a = 8,
v = 6.
We use the formula
A = (a * v) / 2
thus
A = (8 * 6) / 2
A = 24 cm²