Multiple Choice Identify the
choice that best completes the statement or answers the question.
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1.
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a. | (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then
the triangles are congruent. | b. | (SAS) If 2 sides and the angle between them in
one triangle are congruent to 2 sides and the angle between them in another triangle, then the
triangles are congruent. | c. | (ASA) If 2 angles and the side between them of
one triangle are congruent to 2 angles and the side between them of another triangle, then the
triangles are congruent. | d. | (AAS) If 2 angles and a side not between them
are congruent to 2 angles and a side not between them of another triangle, then the triangles are
congruent. |
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2.
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a. | (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then
the triangles are congruent. | b. | (SAS) If 2 sides and the angle between them in
one triangle are congruent to 2 sides and the angle between them in another triangle, then the
triangles are congruent. | c. | (ASA) If 2 angles and the side between them of
one triangle are congruent to 2 angles and the side between them of another triangle, then the
triangles are congruent. | d. | (AAS) If 2 angles and a side not between them
are congruent to 2 angles and a side not between them of another triangle, then the triangles are
congruent. |
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3.
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a. | (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle, then
the triangles are congruent. | b. | (SAS) If 2 sides and the angle between them in
one triangle are congruent to 2 sides and the angle between them of another triangle, then the
triangles are congruent. | c. | (ASA) If 2 angles and the sides between them
are congruent to 2 angles and the side between them of another triangle, then the triangles are
congruent. | d. | (AAS) If 2 angles and a side not between them are congruent to 2 angles and the side
not between them of another triangle, then the triangles are
congruent. |
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4.
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Given : AD and BC intersect at
X
AX =
XB CX = XD
 Which congruency statement is true?
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