数学
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Angle of a Right Triangle Calculator.
Calculate an acute angle and hypotenuse from the two legs of a right triangle.
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输入时结果会更新。
Results update automatically as you type.
Use Cases
Solve geometry homework problems
Quickly find missing angle and hypotenuse when given two legs of a right triangle, saving time on manual calculations.
Example: Given opposite = 3, adjacent = 4, the angle is about 36.87° and hypotenuse is 5.
Check construction or design measurements
Useful for verifying angles and diagonal lengths in projects involving right angles, such as framing or layout.
Example: If a ramp has a rise of 2 ft and a run of 6 ft, find the incline angle and ramp length.
Frequently Asked Questions
- How do I use the Angle of a Right Triangle Calculator?
- Enter the lengths of the opposite leg and the adjacent leg of a right triangle. The calculator will compute the acute angle (using inverse tangent) and the hypotenuse (using the Pythagorean theorem).
- What is the formula used to find the angle?
- The angle is found using the arctangent function: angle = arctan(opposite / adjacent). The result is given in degrees, representing the angle between the adjacent leg and the hypotenuse.
- Can I use this calculator for any right triangle?
- Yes, as long as you know the lengths of the two legs (opposite and adjacent) of a right triangle. The calculator will give you the acute angle and the hypotenuse for that triangle.
Tips & Common Mistakes
Tips
- Ensure both leg lengths are positive numbers; zero or negative values will not produce valid results.
- The calculator assumes the triangle is a right triangle, so the angle between the two legs is 90°.
- The angle result is the acute angle opposite the 'opposite leg' you entered.
- Use the same units for both legs (e.g., both in inches or both in centimeters) to get a consistent hypotenuse.
Common Mistakes to Avoid
- Mixing up the opposite and adjacent legs relative to the angle you want to find.
- Entering the hypotenuse as one of the legs; this calculator only accepts the two legs.
- Forgetting to use consistent units, which can lead to incorrect hypotenuse values.
Last updated: August 13, 2026