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Q: What is a list of quadrilateral that have right angled vertices?

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You list them any way you like. You can refer to them by the names of the vertices ot their ends, or you can give them any other names.

There is no quadrilateral on that list that has only 1 pair of parallel sides.

Advantages are that you can see the arc lengths disadvantages some times it doesn't work because of insufficient vertices's or arcs.

Try this one. It has a little one that may help. intermath.coe.uga.edu/tweb/gcsu.../Faces%20edges%20and%20vertices.doc -

Related questions

You can have a trapezium, a kite or an arrowhead with right angled vertices, as well as a completely irregular quadrilateral. In fact, any kind of quadrilateral other than a parallelogram (or rhombus) can have a right angled vertex.

quadrilateral

None of the conditions on the list that accompanies the question guarantees that a quadrilateral is a parallelogram. But then, none of them prevents it either.

A quadrilateral is a shape that has 4 sides such as a square, a rectangle, a rhombus, a parallelogram .... etc

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You list them any way you like. You can refer to them by the names of the vertices ot their ends, or you can give them any other names.

A list of polygons would include the triangle, quadrilateral, pentagon, octagon, and the hexagon. Some additional polygons are the enneagon, the heptagon, the dodecagon, and the hexdecagon.

There is no quadrilateral on that list that has only 1 pair of parallel sides.

I can provide a list of combinations of trees with 1, 2, and 3 vertices. 1 labeled vertex: Vertex A 2 labeled vertices: Tree 1: Vertex A connected to Vertex B 3 labeled vertices: Tree 1: Vertex A connected to Vertex B, Vertex C disconnected from A and B

quadrilateral, quadrants, quadrillion, quadpartitle, quadrlplegia, quadrivium, quadroon, quadruped Quadrangle, quadrangles, quadrant, quadric, quadrilateral and quadruple are words.

Right to freedoms

A quadrilateral whose diagonals bisect each other at right angles is a rhombus. each other at right angles at M. So AB = AD and by the first test above ABCD is a rhombus. 'If the diagonals of a parallelogram are perpendicular, then it is a rhombus