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Solve a right triangle from any two known values.
| Element | Value |
|---|
Sine = opposite ÷ hypotenuse. Cosine = adjacent ÷ hypotenuse. Tangent = opposite ÷ adjacent. Those three relationships cover every question a right triangle can pose, and the inverse functions turn side ratios back into angles.
Hypotenuse
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The two acute angles always sum to 90°
Two values are always enough to solve a right triangle, as long as at least one is a side — the right angle supplies the third piece of information. Angles are in degrees, and sides in whatever unit you enter.
The Right Triangle Calculator solves a triangle completely from any two known values — two sides, or a side and an acute angle — reporting every remaining side and angle plus area, perimeter, altitude, inradius and circumradius.
Solve a right triangle completely from any two known values: two sides, or one side and one acute angle. Every remaining side and angle is calculated, along with the area, perimeter, altitude to the hypotenuse, inradius and circumradius.
Two known values are always enough, because the right angle itself counts as the third piece of information — which is what makes right triangles so much easier to solve than general ones. The relationships come from SOH-CAH-TOA, and the calculator prints which one it used for each step. The two acute angles always sum to 90 degrees, so finding one immediately gives the other.
The right angle supplies the third piece of information, which is what makes these triangles solvable so easily.
Each step names the SOH-CAH-TOA relationship applied, so the working can be reproduced.
Enter two sides, or a side and an angle — both routes solve the triangle completely.
Altitude to the hypotenuse, inradius and circumradius, which follow-up questions tend to ask for.
Impossible combinations are refused with an explanation rather than producing a nonsense triangle.
Two sides, or one side and one acute angle.
Sides in any consistent unit; angles in degrees.
Every side and angle, with the trigonometric relationship used for each shown.
Area, perimeter, altitude, inradius and circumradius are calculated too.
Two, as long as at least one is a side. The right angle supplies the third piece of information, which is why right triangles need less than general triangles do.
A mnemonic: sine is opposite over hypotenuse, cosine is adjacent over hypotenuse, tangent is opposite over adjacent. It covers every relationship in a right triangle.
Use the inverse trigonometric function that matches the sides you have. With the opposite and the hypotenuse, the angle is arcsin(opposite ÷ hypotenuse).
Because the angles in any triangle sum to 180 degrees, and one of them is already 90. So finding one acute angle immediately gives the other.
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