If a kite has diagonals 𝑑 one and 𝑑 two, then its area can be found by calculating half its product. In this problem, the two diagonals of the kite are segments 𝐴𝐶 and 𝐵𝐷. Therefore, the area is a half of the length of 𝐴𝐶 multiplied by the length of 𝐵𝐷.

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The answer to the equation is 4.

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Video where the area and perimeter of a kite are calculated.

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Replace the lengths of the diagonals in the formula. A diagonal is a straight line extending from one vertex to the vertex of the opposite side.

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