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Q: Why do congruent figures have the same surface area?
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Why congruent figures have the same surface area?

Geometrical figures are said to be congruent if they are the same in every respect; all lengths and angles are exactly the same. That being the case, the surface area must also be the same; the calculation will be the same for both figures.


Do figures with the same volume always have the same surface area?

figures with the same volume does not have the same surface area.


Are polygons congruent if they have the same surface area?

No, not necessarily.


What the heck are congruent figures?

Congruent figures are figures that have the same size and shape.


Why are squares similar but not congruent?

They may be of different sizes. Congruent figures have the same size.They may be of different sizes. Congruent figures have the same size.They may be of different sizes. Congruent figures have the same size.They may be of different sizes. Congruent figures have the same size.


Figures that have the same shape and size and the measure of the angles is the same?

They are said to be congruent.


Do congruent spheres have equal surface areas?

Two spheres that are congruent are the same size and shape. Therefore, they would have the same surface area. So this statement is always true.


What do you call figures with the same shape but the same size?

They are congruent figures.


What are the congruent figures in daily life?

we use congruent figures in daily life ex:- Same Cats , Same Dogs


What is different about similar and congruent figures?

Congruent figures are identical in dimensions and angles whereas similar figures have dimensions in proportion to congruent figures but both have exactly the same angles.


Figures that are exactly the same size and shape?

are congruent.


What is different about similar figure and congruent figures?

Congruent figures are identical in dimensions and angles whereas similar figures have dimensions in proportion to congruent figures but both have exactly the same angles.