Two of his students wrote the following statements about the triangles. Student 1: AABC and AA'B'C' are similar right triangles; therefore, tan (B) = tan (B'). Student 2: AABC and AA'B'C' are similar right triangles; therefore, sin (A) = sin (A'). Which of Mr. Hernandez's students wrote a correct conclusion about the two triangles? only student 1 only student 2 both student 1 and student 2 neither student 1 nor student 2

Elementary Geometry For College Students, 7e
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ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterP: Preliminary Concepts
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Two of his students wrote the following statements about the triangles.
Student 1: AABC and AA 'B'C' are similar right triangles; therefore, tan (B) = tan (B').
Student 2: AABC and AA 'B'C' are similar right triangles; therefore, sin (A) = sin (A').
Which of Mr. Hernandez's students wrote a correct conclusion about the two triangles?
only student 1
only student 2
both student 1 and student 2
neither student 1 nor student 2
https://olamiami.performancematters.com/ola/ola.jsp?clientCode=flMiamiDade#
Transcribed Image Text:Two of his students wrote the following statements about the triangles. Student 1: AABC and AA 'B'C' are similar right triangles; therefore, tan (B) = tan (B'). Student 2: AABC and AA 'B'C' are similar right triangles; therefore, sin (A) = sin (A'). Which of Mr. Hernandez's students wrote a correct conclusion about the two triangles? only student 1 only student 2 both student 1 and student 2 neither student 1 nor student 2 https://olamiami.performancematters.com/ola/ola.jsp?clientCode=flMiamiDade#
Question 4 of 15 0 0
Mr. Hernandez dilates the triangle shown below by a scale factor of 2 with the origin as the center to obtain AA'B'C'.
Two of his students wrote the following statements about the triangles.
Student 1: AABC and AA'B'C' are similar right triangles; therefore, tan (B) = tan (B').
tps://olamiami.performancematters.com/ola/ola,.jsp?clientCode=fIMiamiDade#
HEWLETT PACKARD
Transcribed Image Text:Question 4 of 15 0 0 Mr. Hernandez dilates the triangle shown below by a scale factor of 2 with the origin as the center to obtain AA'B'C'. Two of his students wrote the following statements about the triangles. Student 1: AABC and AA'B'C' are similar right triangles; therefore, tan (B) = tan (B'). tps://olamiami.performancematters.com/ola/ola,.jsp?clientCode=fIMiamiDade# HEWLETT PACKARD
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