Geometry - Rectangle

Related BrainMass Solutions

• Prove that the Hyperbolic Rectangle Does Not Exist

  The formal definition of a rectangle is a quadrilateral with four right angles therefore this figure does not exist in hyperbolic geometry.

• Euclidean and Non-Euclidean geometry

  This proves that a rectangle is made up of 360o by two triangles. This proof is correct with all rectangles in hyperbolic geometry. Discuss differences between neutral geometry and Euclidean geometry.

• Area of a rectangle

  L * W = 24.5 inches Substitute L = 2W into L * W = 24.5 2W * W = 24.5 2W^2 = 24.5 W^2 = 12.25 W = (you can do this part) Algebra and Geometry: using both to find the length of the two different sides of a rectangle, given the area and that

• Given P is any point in the interior of the rectangle ABCD. Show BP^2 + PD^2 = AP^2 + CP^2. Is the result the same when P in the exterior of the rectangle?

  , equations (1)-(4) still remain true, so the result is also true, AP^2+CP^2 = BP^2 + DP^2 A geometry proof is analyzed.

• simplify radical expression and solve quadratic equation

  Geometry. The length of a rectangle is 1 cm longer than its width. If the diagonal of the rectangle is 5 cm, what are the dimensions of the rectangle? Use the Pythagorean theorem 14.

• Geometry: Length and Perimeter

  603986 Geometry: Length and Perimeter 1. If the hypotenuse of a right triangle is 5 m more than the longer leg, and the shorter leg is 15 m long, find the length of the longer leg. The longer leg is____m. 2.

• What is the probabilty of a dart landing inside of one of three figures inside a rectangle?

  Mathematics, Geometry High School Hits on a rectangular board -------------------------------------------------------------------------------- On a 12 by 20 rectangular board, three plane figures are drawn: a square 6 on a side , a circle with

• Find the Area of a Rectangle

  You can use the phrase "using the diagonals of a rectangle to create a rectangle" or something similar. 2.

• Golden ratio

  The ancient Greeks thought that the most pleasing shape for a rectangle was one for which the ratio of the length to the width was 8 to 5, the golden ratio.