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  1. Jul 9, 2021 · The properties of the isosceles trapezoid are as follows: The properties of a trapezoid apply by definition (parallel bases). The legs are congruent by definition. The lower base angles are congruent. The upper base angles are congruent. Any lower base angle is supplementary to any upper base angle. The diagonals are congruent.

    • What Is An Isosceles trapezoid?
    • Properties of An Isosceles Trapezoid
    • How to Find The Perimeter of An Isosceles Trapezoid
    • How to Find The Area of An Isosceles Trapezoid
    • Facts About Isosceles Trapezoid
    • Conclusion
    • Solved Exampleson Isosceles Trapezoid

    Isosceles trapezoid is a trapezoid in which the top and bottom sides are parallel, while the remaining two non-parallel sides have the same length. We know that a trapezoid is a quadrilateral with two parallel sides and two non-parallel sides. In an isosceles trapezoid, the non-parallel sides are equal. Thus, we can say that the parallel sides of a...

    The properties of the isosceles trapezoid are discussed below. 1. Only one pair of sides is parallel. AB||CD 2. Non-parallel sides (legs) are equal in measure. AD=BC⇒c=d 3. The diagonals are equal. AC=BD 4. The base angles are congruent. ∠D=∠C;∠A=∠B 5. The opposite angles are supplementary. ∠D+∠B=180∘;∠C+∠A=180∘ 6. Line segments joining the midpoin...

    Calculating the perimeter of a shape simply means finding the length around the shape. Let’s understand the steps using an example. Step 1: Recall the formula. The perimeter of an isosceles trapezoid is given by P=a+b+2c The lengths of the sides must simply be added because the perimeter is equal to the sum of the length of the shape’s borders. The...

    The formula for the area of an isosceles trapezoid is given by A=12h(a+b), where a and b are the base lengths, and h is the height. Simply substitute the values in the formula. The area is measured in square units. So, apply the appropriate unit to the answer.

    An isosceles trapezoid’s interior angles add up to 360 degrees.
    The non-parallel sides of an isosceles trapezoid are congruent.
    The median runs parallel to both bases, and its length is equal to the sum of the bases’ lengths.
    “Trapezium” is another name for a trapezoid.

    In this article, we learned about isosceles trapezoid, its properties, and formulas associated with it. Let’s solve a few examples to apply what we have learned!

    Assuming that the isosceles trapezoid has an area of 128inches2and bases that are 12 inches and 20 inches long, determine its height.

  2. Rhombus. A rhombus has four sides of equal lengths. It has two pairs of equal angles. The opposite sides are parallel. The diagonals bisect each other at right angles. Trapezium. A...

  3. How to Find Angles of Trapezium. For a regular or isosceles trapezium, the sets of angles adjoined by parallel lines are equal. Also, we know, for any quadrilateral the sum of all the interior angles is equal to 360 degrees.

  4. If the base angles are denoted as A and A, and the non-base angles are denoted as B and B, then we have: A = A B = B. Moreover, the sum of the interior angles in any quadrilateral is always 360 degrees. Therefore, the sum of the four angles in an isosceles trapezoid is also equal to 360 degrees.

  5. An isosceles trapezoid is a trapezoid with congruent base angles and congruent non-parallel sides. A trapezoid is a quadrilateral with only one of its sides parallel. An isosceles trapezoid has many interesting properties that make it unique and help us differentiate it from the other quadrilaterals.

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  7. Base Angles. Diagonals. The defining trait of this special type of trapezoid is that the two non-parallel sides (XW and YZ below) are congruent.

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