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1. 1.What is the definition of "congruence" in the context of geometry?
A
a) The similarity between two shapes
B
b) The difference between two shapes
C
c) The correspondence between two shapes in shape and size
2. 2.Which statement best describes the concept of congruence?
A
a) Two figures are congruent if they have different shapes but the same size
B
b) Two figures are congruent if they have the same shape but different sizes.
C
c) Two figures are congruent if they have the same shape and size.
3. 3.In the context of geometry, what is a fundamental property of congruent figures?
A
a) They have different shapes and sizes.
B
b) They can be exactly overlaid on each other
C
c) They have different angles and sides
4. 4.How can you determine if two triangles are congruent?
A
a) If their angles are equal but sides may be different.
B
b) If their angles and sides are equal
C
c) If their angles are different but sides may be equal
5. 5.What role does congruence play in solving geometric problems?
A
a) It has no significance in solving geometric problems.
B
c) It allows for proving the similarity between shapes.
C
d) It helps in solving problems by establishing equal relationships between figures