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Constructing a kite geometry class
Constructing a kite geometry class











Determine the opposite diagonal's length. Ques: A kite has a 126 cm 2 area and a diagonal that is 21 cm long. The segments with lengths 6 meters and 5 meters must represent d1 then What is the size of the kite's area? (3 marks)Īns: The 4 metre and 4 metre segments must represent the segment that was bisected into two equal portions or d 2. Ques: A kite's diagonals intersect to form four segments of 6 metres, 4 metres, 5 metres, and 4 metres. (3 marks)Īns: You find the area of a kite by using the lengths of the diagonals. Ques: Find the area of a kite if the diagonals of the kite are √8, √7. (2 marks)Īns: Find the area of a kite using its formula. Ques: Find the area of a kite with the diagonal lengths of 2a and 2b. Plugin the values for each of the diagonals and solve.

constructing a kite geometry class

(2 marks)Īns: The formula for the area of a kite is: A= ½ x d 1 x d 2 Ques: Find the area of a kite if one diagonal is 2cm long, and the other diagonal is 10cm long. (2 marks)īecause the box is kite-shaped, the top of the box has the following area:Īs a result, the top of the box has a 54in 2 area. If the lid of the box has diagonals of 9 in and 12 in, calculate the area of the top of the box. She wants to cover the top of the box with a photo of herself and her friend. Ques: Kate wants to offer her buddy a kite-shaped chocolate box. (2 marks)īecause each kite is the same size, the total area of all four kites is 4 90 = 360in 2.Īs a result, the four kites have a total area of 360in 2.

constructing a kite geometry class

Calculate the total area of all four kites. Maths Math Article Constructing Triangles Constructing Triangles Constructing triangles will include the construction of different triangles using a protractor, a compass and a ruler. Each kite's diagonals are 12 inches and 15 inches long. Ques: In a park, four buddies are flying identical kites.













Constructing a kite geometry class