Top Answer

figures that are congruent have the same shape

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0The same figure. A translation simply moves the figure somewhere else, without changing its shape or size.

congruent

circle

A similar figure is proportionally the same shape as another figure and all the angles are the same.

congruent?? i think

A figure that is the same shape as another but could be a different size.

They are similar figures.

They are similar shapes.

Congruent figure(s) (shapes) are two figures that have the same size AND shape.

A figure that has both same size and shape is congruent.

They are said to be congruent with one another

Same length, same width, same size, same shape

because if you have the same it would be the same shape.

How about "figure"?

A circle.

Same shape same angles but smaller size

In order for a figure to be congruent, it has to be the same shape and size.

Your question is not clear. Please reword and clarify. similar=two figures that have the same shape, but not necessarily the same size

It is usually a plane shape that forms a boundary of the figure..It is usually a plane shape that forms a boundary of the figure..It is usually a plane shape that forms a boundary of the figure..It is usually a plane shape that forms a boundary of the figure..

There's no such thing as one congruent figure. Two or more figuresare congruent if they have exactly the same shape and size.

It depends on the shape. There are different formulae for different shapes.

A similar figure is one with the same shape, the same angles, and the same relative dimensions as another. A similar figure may only be different, if at all, by scale size.

A translation of a shape moves it in the same direction and the same distance from each given point.

The figures which are having exactly same size and shape are termed as convenient figures

Two figures are congruent to one another when they both have the exact same shape and size. This means that every side on figure A will have a matching side on figure B that is the same size and that every angle on figure A will have a matching angle on figure B. The two figures will have the same size and shape, but may be in a different position (for example, one might be flipped horizontally or vertically).

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