![]() Suppose CB = 8 cm, AB = 15 cm, and angle B is 90 degrees. ![]() explains that real tiraz 'in the sense of an honorific formula' were. The total area is found by adding the areas of the two triangles.Īrea of the kite = area of triangle ABC + area of triangle ADCĪrea of the kite = 1/2 + 1/2Īrea of the kite = (1/2 + 1/2)Īrea of the kite = (1) of protecting him from most sides and therefore clearly convex in shape. Therefore, the area of triangle ADC is equal to the area of triangle ABC. Properties Has two pairs of adjacent equal sides in kite ABCD, AB DA and BC CD The two opposite angles where the adjacent unequal sides meet are equal. Since diagonal d 1 is a line of symmetry, triangle ADC and triangle ABC are congruent triangles. This concept is based on finding the area of a triangle given sas (side-angle-side).įor example, looking at the figure above, two unequal sides could be CB and AB. Since a kite is thought of as a special rectangle or square, you. ![]() If the unequal sides of a kite are known along with the included angle, the area of a kite is the product of the unequal sides and the sine of the included angle.Īrea of the kite above = CB × AB × sin(B) KEY: Hence, you can use the rectangle formula instead of the kite formula to derive its area.
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