Connect via MCP →

Enter Calculation

Formula

Advertisement

Results

Triangle Area
48
square feet (ft²)
Square yards 5.3333 yd²
Square meters 4.4593 m²

What This Calculator Does

The Square Feet of a Triangle Calculator finds the area of any triangle when you know its base and perpendicular height, both measured in feet. The result is returned in square feet (ft²) and automatically converted to square yards and square meters. It is ideal for estimating flooring, sod, paint, tile, or material for triangular sections of a room, yard, roof, or lot.

How to Use It

Enter the base length of the triangle in feet and its height in feet. The height must be measured straight from the base to the opposite vertex (a right-angle distance), not along a slanted side. Click calculate and the tool returns the area instantly.

The Formula Explained

A triangle's area is exactly half that of a rectangle with the same base and height, which is why the formula is $$A = \frac{\text{base} \times \text{height}}{2}$$ Because both measurements are in feet, multiplying them gives square feet, and halving accounts for the triangular shape.

Triangle showing base b along the bottom and perpendicular height h to the apex
The area uses the base (b) and the perpendicular height (h).

Worked Example

Suppose a triangular garden bed has a base of 12 feet and a height of 8 feet. The area is $$(12 \times 8) \div 2 = 96 \div 2 = \textbf{48 square feet}.$$ That equals about 5.33 square yards or roughly 4.46 square meters.

Triangle with base and height next to three squares representing different area units
Area in square feet can be converted to square yards and square meters.

FAQ

What if I only know the three side lengths? This calculator uses base and height. For three sides you would need Heron's formula instead.

Can I enter measurements in inches? Convert inches to feet first by dividing by 12, then enter the decimal foot values.

Does the height have to be the slanted side? No. Height is the perpendicular (straight-down) distance from the base to the top vertex, not the length of a sloped edge.

Last updated: