Let's break down the key concepts of a right triangle: This right angle is formed when one of the sides is perpendicular to the other side, creating a perfect L-shape. It is called a "right" triangle because it contains one right angle, which measures exactly 90 degrees (90°). What is a Right Triangle?Ī right triangle is a fundamental geometric shape that consists of three sides and three angles. Use the Right Triangle Calculator to explore various configurations and properties of right triangles quickly and accurately. The calculator will also provide a visual representation of the right triangle with labeled sides and angles. Enter the value "4" for Side A and "30" for ∠β. Suppose you know Side A = 4 units and ∠β = 30 degrees.ġ. Note: If any input was not provided, the calculator will automatically calculate it based on the other available values. Circumradius: The radius of the circumscribed circle around the triangle. Inradius: The radius of the inscribed circle within the triangle. Perimeter: The total length of all three sides. Area: The area of the triangle based on the given inputs. Height (h): If not provided, it will be calculated based on the other inputs. ∠α (Alpha) and ∠β (Beta): The calculated angles in degrees. Side A, Side B, and Side C: These values represent the lengths of the triangle sides. Click the "Calculate" button to perform the calculations. Note: At least two valid inputs are required for the calculations to work.Ģ. Perimeter: Similarly, if you know the perimeter of the triangle, you can input it. Area: If you know the area of the triangle, you can enter its value. Height (h): Optionally, you can provide the height of the triangle perpendicular to the base. The other angle will be calculated as 90 degrees minus the specified angle. ∠α (Alpha) or ∠β (Beta): Enter the value of either angle in degrees. The third side will be automatically calculated using the Pythagorean theorem. Side A, Side B, or Side C: Enter the length of any two sides of the right triangle.
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