Mathematics
Mathematics, 22.08.2019 09:30, donttrip10

Similar triangles are congruent.
a. - always
b. - sometimes
c. - never

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Mathematics, 12.07.2019 00:20, mayhy100
Δefg is dilated from the origin at a scale factor of 2 to create δe′f′g′. select the option that completes the statement: the triangles' corresponding sides are and their corresponding angles are ; therefore, the triangles are congruent; similar; proportional congruent; proportional; similar proportional; congruent; similar proportional; similar; congruent
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Mathematics, 27.07.2019 06:00, 020020
In the diagram below, m∠a = 55° and m∠e = 35°. which best explains the relationship between triangle acb and triangle dce? the triangles are not similar because only one pair of corresponding angles is congruent. the triangles are similar because all right triangles can be mapped to each other using a series of transformations. the triangles are not similar because they share a common segment and vertex. the triangles are similar because all pairs of corresponding angles are congruent.
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Mathematics, 02.08.2019 18:00, laylay2380
Aisha is trying to determine if △lmn and △pqr are similar, congruent, or neither using the information in the diagram. which statement is true? the triangles are not similar, but they are congruent. the triangles are neither similar nor congruent. the triangles are similar by the sas similarity theorem. the triangles are similar by the sss similarity theorem.
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Mathematics, 06.10.2019 02:00, Gattuso
True or false: no explanations needed if two figures are similar then they are congruent. if the ratios of the length of corresponding sides of the two triangles are equal then the triangles are congruent if triangles are similar then the have the same shape if two triangles are congruent then each pair of corresponding angles are congruent if two angles of one triangle are congruent to corresponding angles of another triangle then the triangles are similar
Answers: 2
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Do you know the correct answer?
Similar triangles are congruent.
a. - always
b. - sometimes
c. - never...

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