Choose the correct answer below. O A. Yes, ASOR ~ ADOV. The triangles are simlar because ZS= ZD and ZSOR= ZVOD, which satisfies the AA postulate ОВ. RO SO Yes, ASOR - ADOV. The triangles are similar because VO RS which satisfies the SSS- theorem. VD %3D DO OC. RO SO Yes, ASOR - ADOV. The triangles are similar because ZS= ZD and VO which satisfies the SAS- theorem. %3D DO O D. No, the triangles are not similar because no theorem or postulate can be satisfied.
Choose the correct answer below. O A. Yes, ASOR ~ ADOV. The triangles are simlar because ZS= ZD and ZSOR= ZVOD, which satisfies the AA postulate ОВ. RO SO Yes, ASOR - ADOV. The triangles are similar because VO RS which satisfies the SSS- theorem. VD %3D DO OC. RO SO Yes, ASOR - ADOV. The triangles are similar because ZS= ZD and VO which satisfies the SAS- theorem. %3D DO O D. No, the triangles are not similar because no theorem or postulate can be satisfied.
Choose the correct answer below. O A. Yes, ASOR ~ ADOV. The triangles are simlar because ZS= ZD and ZSOR= ZVOD, which satisfies the AA postulate ОВ. RO SO Yes, ASOR - ADOV. The triangles are similar because VO RS which satisfies the SSS- theorem. VD %3D DO OC. RO SO Yes, ASOR - ADOV. The triangles are similar because ZS= ZD and VO which satisfies the SAS- theorem. %3D DO O D. No, the triangles are not similar because no theorem or postulate can be satisfied.
Are the two triangles similar? If yes, write a similarity statement and explain how you know they are similar.
Transcribed Image Text:Choose the correct answer below.
O A. Yes, ASOR ~ ADOV. The triangles are simlar because ZS= ZD and ZSOR= ZVOD, which satisfies the AA postulate
ОВ.
RO
SO
Yes, ASOR - ADOV. The triangles are similar because
VO
RS
which satisfies the SSS- theorem.
VD
%3D
DO
OC.
RO
SO
Yes, ASOR - ADOV. The triangles are similar because ZS= ZD and
VO
which satisfies the SAS- theorem.
%3D
DO
O D. No, the triangles are not similar because no theorem or postulate can be satisfied.
Transcribed Image Text:R
V
(115
350
30
Polygon with three sides, three angles, and three vertices. Based on the properties of each side, the types of triangles are scalene (triangle with three three different lengths and three different angles), isosceles (angle with two equal sides and two equal angles), and equilateral (three equal sides and three angles of 60°). The types of angles are acute (less than 90°); obtuse (greater than 90°); and right (90°).
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