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A pair of quadrilaterals, of any kind, will be similar if their sides are in some constant ratio - other than 1 - and their angles are the same.
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∙ 10y ago
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Are all congruent polygons similar?
No. You can have two triangles that are congruent to one another, and two quadrilaterals that are congruent to one another. But the triangle cannot be similar to the quadrilateral!
Are two quadrilaterals similar if their corresponding angles are congruent?
No. Consider a square and rectangle.
What quadrilaterals have opposite angles congruent?
A trapezoid
What quadrilaterals must have opposite sides that are congruent opposite angles that are congruent and adjacent angles that are congruent?
square and a rectangle
What quadrilaterals opposite angles are always congruent?
2
Are all congruent polygons similar?
No. You can have two triangles that are congruent to one another, and two quadrilaterals that are congruent to one another. But the triangle cannot be similar to the quadrilateral!
Are two quadrilaterals similar if their corresponding angles are congruent?
No. Consider a square and rectangle.
Are the corresponding angles of similar quadrilaterals are congruent?
Yes they will have the same angles but with proportional different lengths
Which quadrilaterals are consecutive and opposite angles always congruent?
quadrilaterals are consecutive and opposite angles always congruent?
What quadrilaterals have no congruent sides and no congruent angels?
There is no specific name for them.
How many different non-congruent quadrilaterals can be formed on a 3x3 geoboard?
There are 16 non-congruent quadrilaterals on a 3x3 geoboard.
What quadrilaterals have no sides congruent?
Trapezoid?
What quadrilaterals diagonals are congruent?
square
Which quadrilaterals have congruent diagonals?
Rectangles
Can you answer quadrilaterals have their diagonals congruent?
Not generally.
What quadrilaterals has all angles are congruent?
Rectangles have all angles congruent,
Which quadrilateral does not have congruent diagonals?
Most quadrilaterals do not.
