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Q: What shape has only 2 equal sides and two of the 3 angles are equal?

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trapazoid

what is corresponding angles and sides referred to as They are the opposites that are equal if it is angles they are always equal if they are angles they can only be coarrasoponding if they are equal

You do not mention the number of sides or even if the sides are straight, but you are probably asking about a trapezium or trapezoid.

Yes it is a square is a regular quadrilateral because it is not a unknown shape * * * * * That is an interesting reason - but wrong. A square is the only quadrilateral whose sides are all equal and whose angles are all equal. Both sides and angles must be equal for a polygon to be termed regular.

a trapeziod

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That shape would be a trapezoid.

trapazoid

Only if the kite is a rhombus or square. For the kite shape (aka deltoid), only the two sides have equal angles, and their sides are equilateral. The top and bottom angles are not equal.

There is no four-sided shape (quadrilateral) with four equal sides where no angles are the same. The diagonally-opposing angles must be the same, and opposing sides must be parallel. The only quadrilateral that fits that description is a parallelogram.

irregular trapezium

Any shape with more than 3 sides can have two pairs of equal sides and no right angles. If it only has 4 sides in total and isn't a parallelogram, then it's a trapezoid.

There is no quadrilateral that meets these requirements. It is, of course, possible for a pentagon (or polygons with 6 or more sides) to have 4 equal sides and only 2 right angles.

The following shape has three sides and the only angles are right angles. ----- | |___

a dimond or rhombus

what is corresponding angles and sides referred to as They are the opposites that are equal if it is angles they are always equal if they are angles they can only be coarrasoponding if they are equal

Not only can a regular polygon have equal angles and sides, it must have them.

This shape has only one pair of opposite sides and no right angles: <

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