Find the area of the Quadrilateral FGKH.

Related BrainMass Solutions

• Circumscribable Quadrilateral and Finding Lengths

  Then we can find the area of the quadrilateral ABCD, say A, which is the sum of the areas of two triangles and . Since is an equilateral triangle, the area is . By part (2), we know that . So, . So, the area of is .

• Area of a quadrilateral

  Now Area of quadrilateral ABED = Area of rectangle ABCD - Area of triangle ECD = 12*(16+9) - 0.5*9*12 = 12*25 - 6*9 = 246 unit squared. The area of a quadrilateral with sides of lengths are founf.

• Maximum Area of a Quadrilateral

  The maximum area of a quadrilateral is determined.

• inheritance hierarchy

  Write a program that instantiates objects of your classes and outputs each object's area (except Quadrilateral). Please see the attached file.

• Pythagorean Triangles

  Solution: Since 〖24〗^2+7^2=〖15〗^2+〖20〗^2=625=〖25〗^2, the quadrilateral consists of two right triangles with a common hypotenuse of 25 units in length. The area of the quadrilateral is given by (24∙7)/2+(15∙20)/2=84+150=234 "square units."

• quadrilateral area and diagonals

  Estimation of length of diagonals of a quadrilateral and area of the quadrilateral is given in the solution.

• Four midpoints of any quadrilateral form a parallelogram.

  271892 Four Midpoints of Any Quadrilateral Form a Parallelogram How can one prove that the 4 midpoints of the four sides of any quadrilateral form the vertices of a parallelogram using graph geometry (ie. x1, y1 etc. to denote the four vertices)?

• Area of quadrilateral

  15324 Area of quadrilateral The perimeter of a building is 74'by 59'by 103'by 121'. How can the square footage of the building be calculated? Please see attached file.

• the type of quadrilateral

  The graph of the four lines is shown below. The bounded area formed by the intersection of the lines is a TRAPEZOID ! Take note that the two sides are parallel. The type of quadrilateral is demonstrated.