The diagonals of a kite are (2x + 1) units and units. Express the kite's area in simplified form.

Find the area of a kite if the diagonal dimensions are x + 3 and x − 6.

Find the area of the following trapezoid:

Find the area of the following trapezoid (Unit is square m.):

Find the area of a kite if one diagonal is 2 cm long, and the other diagonal is 10 cm long.

The diagonal lengths of a kite are 6 and 7. What is the area?

Find the length of each side of the rhombus whose area is 200 cm² and altitude is 40 cm.

Area of a rhombus is 63 square cm. If the length of one of the diagonals is 9 cm, find the length of the other diagonal.

What is the area of the trapezoid below if a = 2, b = 6, and h = 4?

Find the area of the parallelogram.

A parallelogram can be thought of as a combination of 2 triangles of equal area .
Area of 1 triangle = ½ x base x height.
Area of 2 triangles = 2x ½ x base x height = base x height.

Sails A and B are right triangles. The lengths of the legs of Sail A are 65 feet and 35 feet. The lengths of the legs of Sail B are 29.5 feet and 10.5 feet. Find the area of each sail to the nearest square foot. About how many times as great is the area of Sail A as the area of Sail B?

You can mow 10 square yards of grass in one minute. How long does it take you to mow a triangular plot with height 25 yards and base 24 yards? How long does it take you to mow a rectangular plot with base 24 yards and height 36 yards?

Find the area of the parallelogram: (Unit = square inches)

A parallelogram can be thought of as a combination of 2 triangles of equal area .
Area of 1 triangle = ½ x base x height.
Area of 2 triangles = 2x ½ x base x height = base x height.

Monica has a triangular piece of fabric. The height of the triangle is 15 inches and the triangle’s base is 6 inches. Find the area of the fabric.

You are making a table in the shape of a parallelogram to replace an old 24-inch by 15-inch rectangular table. You want the areas of two tables to be equal. The base of the parallelogram is 20 inches. What should the height be?

Find the area of a right triangle with side lengths 12 centimeters, 35 centimeters, and 37 centimeters. Then find the length of the altitude drawn to the hypotenuse.