2 PROPERTIES OF A KITE GEOMETRY HOW TO

We also know that the angles created by unequal-length sides are always congruent.įinally, we know that the kite's diagonals always cross at a right angle and one diagonal always bisects the other. Using the video and this written lesson, we have learned that a kite is a quadrilateral with two pairs of adjacent, congruent sides. Kite in Geometry Kite Shape, Properties, Sides & Angles.

Lesson summaryįor what seems to be a really simple shape, a kite has a lot of interesting features. Kite properties include (1) two pairs of consecutive, congruent sides, (2). They could both bisect each other, making a square, or only the longer one could bisect the shorter one. That does not matter the intersection of diagonals of a kite is always a right angle.Ī second identifying property of the diagonals of kites is that one of the diagonals bisects, or halves, the other diagonal. Sometimes one of those diagonals could be outside the shape then you have a dart. In every kite, the diagonals intersect at 90°. The two diagonals of our kite, KT and IE, intersect at a right angle. A few examples: From the definition, a kite is the only quadrilateral that we have discussed that could be concave, as with the case of the last kite. Kite: A quadrilateral with two sets of adjacent congruent sides. Like you might think, it looks like a traditional kite that is flown in the air. It is possible to have all four interior angles equal, making a kite that is also a square. The last quadrilateral we will study is a kite. Where two unequal-length sides meet in a kite, the interior angle they create will always be equal to its opposite angle. If your kite/rhombus has four equal interior angles, you also have a square. Mark the spot on diagonal KT where the perpendicular touches that will be the middle of KT. One pair of diagonally opposite angles is equal in measurement. 1) If the problem is asking for congruent angles, identify the pair of non-vertex angles. Line it up along diagonal KT so the 90° mark is at ∠I. Kite and Its Properties Two pairs of sides known as consecutive sides are equal in length. Step 1: Use the following properties of the kite to answer the question as asked in the problem. This is the diagonal that, eventually, will probably be inside the kite. The angle those two line segments make ( ∠I) can be any angle except 180° (a straight angle).ĭraw a dashed line to connect endpoints K and T.

Draw a line segment (call it KI) and, from endpoint II, draw another line segment the same length as KI.

2 PROPERTIES OF A KITE GEOMETRY HOW TO

You have a kite! How to draw a kite in geometry Now carefully bring the remaining four endpoints together so an endpoint of each short piece touches an endpoint of each long piece. Touch two endpoints of the longer strands together. Touch two endpoints of the short strands together. Cut or break two spaghetti strands to be equal to each other, but shorter than the other two strands. Search How to construct a kite in geometry

2 properties of a kite geometry