TrapezoidVEXQOMIRA / GEOMETRY 10
GEOMETRY, ONE FIGURE AT A TIME

Trapezoid.
Understand every measure.

Two parallel bases make the area simple. Four free tools, clear formulas and a little discovery along the way.

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FIGURE 102D / REFERENCE DRAWING
Trapezoid — reference diagram, not to scalebah
TRAPEZOIDNOT TO SCALE
THE CALCULATOR DESK

Start with what you know.

4 calculators available

CALCULATOR 02

Two bases and two legs

Base a + Base b + Leg c + Leg d

Δ = |a−b|; x = (c²−d²+Δ²)/(2Δ); h = √(c²−x²)
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CALCULATOR 03

Isosceles trapezoid

Base a + Base b + Equal leg c

h = √[c²−(a−b)²/4]
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MEET THE FIGURE

A trapezoid, explained.

A trapezoid here means a quadrilateral with at least one pair of parallel sides. These parallel sides are called bases. The non-parallel sides are called legs when there is just one parallel pair. Some textbooks use the exclusive “exactly one pair” definition instead.

Understand the properties ↗
LOOK A LITTLE CLOSER

More than a formula.

Two congruent trapezoids can be arranged into a parallelogram that explains the area formula.

Equal bases with arbitrary legs do not uniquely determine a height. The four-side tool rejects that ambiguous case.

Explore three geometry facts ↗
These tools use ideal Euclidean geometry. Every input must use the same unit. Numerical results are rounded and do not replace measurement, specialist design or safety checks. See worked examples.