Can you name these quadrilaterals?

a) All sides are the same length, opposite sides are parallel, angles are not 90 degrees.

b) Two pairs of touching sides are the same length. The diagonals meet at right angles. Opposite sides are not parallel.

c) The diagonals bisect each other, but are different lengths. The diagonals do not meet at right angles. The angles are not right angles.

What shape am I?

This shape has 12 edges. It is a polyhedron. Each face is a triangle.

Thankyou.

"Quadrilaterals" have only 4 sides.

Would be talking about a parallelogram?

I hope this helps a little. Thanks for asking.

i had fill out a chart stating the prperties of certine shapes

a) The description you provided corresponds to a shape called a rhombus. To identify a rhombus, you need to look for a quadrilateral where all sides have the same length, opposite sides are parallel, and the angles are not 90 degrees.

b) The shape described here is a rectangle. To recognize a rectangle, you should look for a quadrilateral with two pairs of touching sides that are the same length, right angles formed by the diagonals, and opposite sides that are not parallel.

c) The shape mentioned here is a kite. To identify a kite, you need to observe a quadrilateral where the diagonals bisect each other but have different lengths, the diagonals do not meet at right angles, and the angles are not right angles.

The shape you are referring to, with 12 edges, being a polyhedron, and having each face as a triangle, is called a dodecahedron. A dodecahedron is a three-dimensional geometric shape with 12 pentagonal faces.

UR MOM AND DEZ NUTS