All of these are supported by this online area calculator. You need to enter Regular Hexagon Side in the input field and also select the units from the input section and tap on the calculate button to find the exact output easily. For right-angled triangles you can calculate the area by knowing the hypotenuse and the height towards it. Area of a Regular Hexagon Calculator is a handy and free tool that gives the area of a regular hexagon in a short span of time. There are multiple rules to calculate a triangle's area: SSS (side-side-side), SAS (two sides and the included angle), SSA (two sides and a non-included angle), ASA (two angles and the included side). Visual in the figure below:ĭespite the simplicity of the above equation, in specific situations you may not know these two exact measurements. The formula for the area of a triangle is height x π x (radius / 2) 2, where (radius / 2) is the radius of the base (d = 2 x r), so another way to write it is height x π x radius 2. Irregular shapes would often be broken down to a series of rectangles so that their area can be approximately calculated. ![]() It is one of the easiest figures to compute an area for. You need to take two measurements: the width and the height, and just multiply them together. The formula for the area of a rectangle is width x height, as seen in the figure below: However, since in most practical situations you need to measure both sides before you know it is a square, it might not be a huge difference, but at least it is easier to calculate. This is the simplest figure to calculate as all you need is a single measurement. The formula for the area of a square is side 2, as seen in the figure below: paint required), in land management, agriculture, biology, ecology, and many other disciplines. square centimeters, square kilometers, square inches, square feet, square miles.Īrea calculations have applications in construction and home decoration (e.g. Area & Perimeter of a Square calculator uses side length of a square, and calculates the perimeter, area and diagonal length of the square. The result is always a squared unit, e.g. When taking measurements or reading plans, make sure all measurements are in the same units, or convert them to the same unit to get a valid result. See below for details on each individual one this area calculator supports, including the formula used. A pair of congruent angles in a kite refers to the two pairs of consecutive angles (adjacent angles) that are equal to each other within the kite’s shape. ![]() How to calculate the area of any shape?Įach geometrical figure has a different formula for calculating its area, and different required measurements that need to be known.Now, lets check how finding the angles of a right triangle works: Refresh the calculator. Our right triangle side and angle calculator displays missing sides and angles Now we know that: a 6.222 in. You can also meaures kite dimensions using this solver. For example, the area of a right triangle is equal to 28 in² and b 9 in. It is also known as kite angle calculator. Step 3: kite calc: find p, q=n/a, a=n/a - Find the perimeter of a kite with the given length 2 and breadth 3. Step 2: Find the area of a kite with the given length 2 and breadth 3 using Trigonometry Method.Īrea = a * b * SinC = 2 * 3 * Sin (33) = 6 * 1 = 6. Step 1: Find the area of a kite with the given diagonals 4,6 using Diagonal Method.Īrea = ½ * d 1 * d 2 = 0.5 * 4 * 6 = 12.00 ![]() The angles of the kite are equal where the pairs meet.Ī Kite is a quadrilateral with two distinct pairs of equal adjacent sides.Įxamples: (kite calc: find a, p=n/a, q=n/a) The diagonals of kite are perpendicular.Ī Kite is made up of two sides where each pair is made up of adjacent sides that are equal in length. A Kite is a quadrilateral with four sides that can be grouped into two pairs of equal-length which are next to each other or congruent. Trigonometry Method: Area of Kite = a * b * SinCĪ = length, b = breadth, d1, d2 are diagonalsĪrea of a kite calculator used to find area and perimeter of a kite. Diagonal Method: Area of Kite = ½ * d 1 * d 2
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