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The shape is called a "kite" - which fits well with the shape of a lot of the kites flown for fun.

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Q: What shape has exactly two pairs of equal side two equal angles and one line of symmetry?
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This shape has exactly two pairs of equal sides one line of symmetry and one pair of equal angles?

nothing


What shape has 2 pairs of equal sides 1 line of symmetry and 2 equal angles?

A kite.


What shape has exactly two pairs of equal sides and two equal angles and one line of symmetry?

The shape is called a "kite" - which fits well with the shape of a lot of the kites flown for fun.


Which polygon has 2 pairs of parallel sides and 2 pairs of equal angles and 2 lines of symmetry?

A rectangle perhaps?


What shape has two pairs equal side two equal angles and has one line of symmetry?

A symmetric trapezium.


What shape has two pairs of equal sides two equal angles and one line of symmetry?

A symmetric trapezium.


What do you notice about the measures of pairs of vertical angles?

they are congruent: exactly equal


What shape has 4 lines of symmetry 2 pairs of parallel sides all angles equal and opposite sides are equal?

a square


Which shape has 2 pairs of equal sides 1 line of symmetry and 1 pair of equal angles?

It could be an arrowhead (delta) or a kite.


What 4 sided shape has excactly two pairs of equal sides two equal angles and one line of symmetry?

The description given could be that of an isosceles trapezoid * * * * * No it could not. An isosceles trapezoid has two pairs of equal angles. The correct answer is a kite or arrowhead.


Which pairs of angles are formed by two intersecting angles?

They are equal vertical opposite angles or 2 pairs of equal angles.


Is it possible for a quadrilateral to have three lines of symmetry?

It can't have exactly three (it can be a square and have four). Reflecting about a line of symmetry swaps at least two corners of the quadrilateral: a corner has to be symmetric to a corner, and if all four were symmetric to themselves, they'd all have to be on a line, which is impossible. Moreover, different lines of symmetry swap different pairs of corners. Once you pick two corners, there is only one line of symmetry which could possibly swap them - the perpendicular bisector of a segment drawn between the two corners. If two different corners are symmetric, that means that their angles are equal. So three lines of symmetry means that there are three pairs of corners with equal angles. Since there are only four corners total, the only way for this to happen is for all four corners to have equal angles. Then it's either a rectangle (which doesn't work - only two lines of symmetry) or a square (which has four lines of symmetry). Neither possibility has exactly three.