Get 9 2 Area Of Trapezoids Kites And Rhombi

A trapezoid is a quadrilateral with one pair of opposite sides parallel. It can have right angles (a right trapezoid), and it can have congruent sides (isosceles), but those are not required.

THEOREM: If a quadrilateral is an isosceles trapezoid, the opposite angles are supplementary. THEOREM: (converse) If a trapezoid has its opposite angles supplementary, it is an isosceles trapezoid. A kite is a quadrilateral whose four sides are drawn such that there are two distinct sets of adjacent, congruent sides.

10:28 19:48 Proves Theorems on Trapezoids and Kites - YouTube YouTube Start of suggested clip End of suggested clip So that those are taken from the properties of the kite. The third statement segment BD is congruentMoreSo that those are taken from the properties of the kite. The third statement segment BD is congruent to segment BD. And segment B a B.

0:16 1:41 Finding Area of Kites and Rhombus - YouTube YouTube Start of suggested clip End of suggested clip But these are not congruent. And then in aramis all four sides are congruent. And the interestingMoreBut these are not congruent. And then in aramis all four sides are congruent. And the interesting thing to note also about kites and rhombi.

1:01 3:16 Area of Trapezoids and Kites - YouTube YouTube Start of suggested clip End of suggested clip Feet squared since we need to throw a label on the end. So our trapezoid has an area of 100. FeetMoreFeet squared since we need to throw a label on the end. So our trapezoid has an area of 100. Feet squared. If we're looking at finding the area of a kite.

Key Terms. Trapezoid: Quadrilateral with exactly one pair of parallel sides. Isosceles Trapezoid: A trapezoid where the non-parallel sides are congruent. Midsegment: A line segment that connects the midpoints of the non-parallel sides of a trapezoid. Kite: Quadrilateral with two sets of adjacent congruent sides.

0:22 6:52 How to Calculate the Area of Parallelograms and Trapezoids YouTube Start of suggested clip End of suggested clip Times the height. On this rectangle. The length is six and the height is two so we would multiplyMoreTimes the height. On this rectangle. The length is six and the height is two so we would multiply those together to get twelve. Now what about finding the area of a parallelogram.