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• Have two pairs of equal lengths. First is the side ab = cd and the ad = bc side • Have two pairs of parallel sides. AB parallel CD and AD parallel to BC. • Having two diagonals that are not equal in length, ie the AC diagonal is not the same length as the BD. • Have two rotary symmetry These are angular properties in parallelogram and can be very useful for solving angle-related problems. • How to calculate the extent of the field and the perimeter of the parallelogram?

• How to calculate the extent of the parallelogram field Example 1. Calculate the surface of a rectangular parallelogram table with a 160 cm long side and a perpendicular distance between sides of 40 cm in length. Solution 2 Side long top = 160 cm Bottom side length = 120 cm Tilted distance = 56.57 cm First determine the value of AT AB = CD AT + TB = AB AT + 120 = 160 AT = 160 - 120 AT = 40 cm Then we find the height of the parallelogram above: DT = √ (AD² - AT²) DT = √ (56,57 ² - 40 ²) DT = √ 1600.16 = 40 cm Then the extent of the parallelogram can be determined by the formula: Extensive parallelogram = DC x DT Area = 160 x 40 = 6400 cm2. Thus the value of the parallelogram range can also be determined by the formula: Circumference = 2 x (160 + 56.57) = 433.14 cm. Until here the discussion of us about the Rectangle Jajar Parallel Formula and the Round Ranges of Parallelogram we have also completed with the example of the problem so that we hope that you can understand the Mathematical Formula of this Parallelogram. Thank you for reading this post. Hopefully what I convey is helpful to me and also there.

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