Kite Area Math

Below is one special case where all the sides are congruent. Here is the formula for the area of a kite. If you know the lengths of the two diagonals the area is half the product of the diagonals.

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Choose a formula or method based on the values you know to begin with.

Kite area math. Area of kites and rhombuses the area formula for a kite is found by rearranging the pieces formed by the diagonals into a rectangle. Bolster practice with these area of a kite worksheets offering problems as figures and in word format with two levels. What s the area of kite kite in the following figure. Since one side is half of a diagonal the area of a.

You don t want to get wet measuring the diagonals of a kite shaped swimming pool. Area the area of a kite can be calculated in various ways. You can find the kite s area by finding the area of either triangle and doubling it. Area 6 18 2 108 2 54 square inches.

A kite can become a rhombus. In most cases there are two pairs of congruent sides of a kite that are not congruent to each other. The sum of its sides. The area of a kite is often calculated based on the length of the diagonals d 1 and d 2 using the equation.

Perimeter the distance around the kite. Two methods for calculating the area of a kite are shown below. Math worksheets examples solutions videos worksheets games and activities to help geometry students learn how to find the area of kites and rhombuses. This is the method used in the figure above.

The diagonal lengths are given as integers multiply them and divide by 2 to find the area. See area of a kite. Area of a kite. Therefore in the case of building your kite the area of the kite is the size of the fabric needed to build your kite.

For kite area problems and sometimes other quadrilateral problems the diagonals are almost always necessary for the solution because they form right triangles. 1 find the area of a kite with diagonals that are 6 inches and 18 inches long. See perimeter of a kite. Mathematically speaking the area of a kite is the size of its surface.

You calculate the area of a kite by using the lengths of its diagonals. In the figure above notice that abc adc no matter how how you reshape the kite. Where d 1 is the length of a diagonal. Area a b sin c example.

Two levels of difficulty with 5 worksheets each. Once you know the length of the diagonals you can just multiply them and divide the result by 2. So you measure unequal side lengths of 5 0 m and 6 5 m with an angle between them of 60. The area of either triangle is half the product of the long diagonal and one half of the short diagonal meaning one quarter of the product of the two diagonals.

A kite s longer diagonal splits the kite into two triangles of equal area.