$special right triangles 30 60 90 calculator$

The 30-60-90 triangle is the special case of a triangle with its ratios all in perfect proportion to each other. It is also possible to use trigonometric functions to find the rest of the triangle using any metric, given its rigid angle construction. And then you must know that the area of an equilateral triangle is equal to the area of a rectangle measuring X*Y. You might note that the 30-60-90 triangle is exactly one half of an equilateral triangle - a triangle with equal sides and 60 degree angles, where one side is X2, being the shortest side of our 30-60-90 triangle. The formulas for finding the rest of the triangle from just X are the following, where Y = the long side, Z = the hypotenuse, A = area, and P = perimeter: The Formulas of the 30-60-90: Given that X is the shortest side measure, we know we can measure out at the baseline for length X, turn an angle of 60 degrees, and have a new line that eventually intersects the line from the larger side at exactly 30 degrees. The 30-60-90 triangle is also a right triangle.

Since our angles are rigorous, there is exactly one type of triangle we could give for any of these starting values. It works with a measure of any one side, or by inputting the area or perimeter. This calculator exists to compute the area of a triangle, where the three angles of the triangle measure 30, 60, and 90 degrees respectively, and only one other measurement is known.

Special right triangles 30 60 90 calculator