Q: How do you prove a shape?

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One could not. The shape could be a rectangle.

There are 5 ways to prove a Quadrilateral is a Parallelogram. -Prove both pairs of opposite sides congruent -Prove both pairs of opposite sides parallel -Prove one pair of opposite sides both congruent and parallel -Prove both pairs of opposite angles are congruent -Prove that the diagonals bisect each other

the shape of an acute is V shape.

It has a definite shape

it is a plane shape because you said its a square

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They can be used to prove congruency because the shape and size are maintained.

One could not. The shape could be a rectangle.

You can prove by making two or more identical triangles.Congruence means when two figures have the same size, form, and shape.

Check to see that -- it has four sides -- its two diagonals are equal.

All you need is two drops that are not the same shape to prove they are not the same. Compare drops of water dripping from a tap (faucet) which is elongated, and one in zero gravity, is spherical.

i dont think that the earth is flat .it is round in shape. if we go a journey around the world we will stop in the place we started .I think the earth is round in shape.

It is important to prove that a geometric shape is the correct locus for a given set of conditions.

There is no such shape. If anyone can prove otherwise, I'd be grateful if they'd let me know.

A rhombus has two sets of parrallell sides. If it has two set of parrellell sides, it is a rhombus.

You can't. A trapezoid is a quadrilateral because it has four sides. The definition of a quadrilateral is a shape with four sides.

You have to prove that each side of one shape is congruent to the corresponding side of the second shape and that each angle of the first are congruent to the corresponding angles of the second. Sometimes this task is made simpler by the geometry of the shape in question. For example, with any regular polygons with the same number of sides, you only need to show that any side of one is congruent to any side of the other. The regularity takes care of the rest.