Eraser Free 9. If AB BC and B =E, then AABC ADEF. The statement illustrates EF DE what theorem? a. AA Similarity Theorem b. AAA Similarity Postulate c. SSS Similarity Theorem d. SAS Similarity Theorem

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ISBN:9780470458365
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AB
9. If
BC
%3D
DE
and ZB =ZE, then AABC - ADEF. The statement illustrates
EF
what theorem?
a. AA Similarity Theorem
b. AAA Similarity Postulate
c. SSS Similarity Theorem
d. SAS Similarity Theorem
АВ
BC
10. If =
DE
EF
АС
, then AABC - ADEF illustrates what theorem?
DF
-=
a. AA Similarity Theorem
b. AAA Similarity Postulate
c. SSS Similarity Theorem
d. SAS Similarity Theorem
11. ARED ALOV. If ED = ov, then what is the measurement of ED if
OV = 10 cm?
а. 25 ст
b. 15 ст
с. 20 ст
d. 10 ст
WX
and WY = 3, PR = 5, WX = 30, what is
WY
12. AWXY APQR. If
PR
PQ
the value of PR?
а. 48
b. 49
с. 50
d. 51
13. AUVW - AXYZ. If UV = 4, VW = 5, UW = 5 and XY = 15, what is the
measurement of XZ and YZ?
c. XZ = 24 and YZ = 20
d. XZ = 19 and YZ = 15
a. XZ = 22 and YZ = 18
b. XZ = 20 and YZ = 16
14. A boy is standing 20 ft away from a street light that is 15 ft tall.
How tall is he if his shadow is 5 ft long?
а. 3 ft
b. 4 ft
с. 5 ft
d. 6 ft
15. Given the shape shown by the figure below. What is the measurement
of AD?
B
11
E
7.
A
D
4
а. 2.28
b. 3.28
с. 4.28
d. 5.28
Transcribed Image Text:PDF Eraser Free AB 9. If BC %3D DE and ZB =ZE, then AABC - ADEF. The statement illustrates EF what theorem? a. AA Similarity Theorem b. AAA Similarity Postulate c. SSS Similarity Theorem d. SAS Similarity Theorem АВ BC 10. If = DE EF АС , then AABC - ADEF illustrates what theorem? DF -= a. AA Similarity Theorem b. AAA Similarity Postulate c. SSS Similarity Theorem d. SAS Similarity Theorem 11. ARED ALOV. If ED = ov, then what is the measurement of ED if OV = 10 cm? а. 25 ст b. 15 ст с. 20 ст d. 10 ст WX and WY = 3, PR = 5, WX = 30, what is WY 12. AWXY APQR. If PR PQ the value of PR? а. 48 b. 49 с. 50 d. 51 13. AUVW - AXYZ. If UV = 4, VW = 5, UW = 5 and XY = 15, what is the measurement of XZ and YZ? c. XZ = 24 and YZ = 20 d. XZ = 19 and YZ = 15 a. XZ = 22 and YZ = 18 b. XZ = 20 and YZ = 16 14. A boy is standing 20 ft away from a street light that is 15 ft tall. How tall is he if his shadow is 5 ft long? а. 3 ft b. 4 ft с. 5 ft d. 6 ft 15. Given the shape shown by the figure below. What is the measurement of AD? B 11 E 7. A D 4 а. 2.28 b. 3.28 с. 4.28 d. 5.28
PDF Eraser Free
POST-ASSESSMENT
DIRECTION: Let us determine how much you already know about similar
figures and theorems on similar triangles. Read and understand each item,
then choose the letter of your answer.
1. If two figures have the same shape and equal size, then the figures are
said to be
c. Proportional Segments
d. Congruent Figures
a. Postulate
b. Similar Figures
2. If the corresponding angles of two figures are congruent and
corresponding sides are proportional, then the two figures are called
a. Congruent Figures
b. Proportional Segments
c. Similar Figures
d. Postulate
3. What theorem describes the statement "If two angles of a triangle are
congruent to the two angles of another triangle, then the two triangles
are similar."
a. SSS Similarity Theorem
b. AA Similarity Theorem
c. SAS Similarity Theorem
d. AAA Similarity Postulate
4. A theorem which states that two triangles are similar if an angle of one
triangle is congruent to an angle of another triangle and the
corresponding sides including those angles are in proportion.
a. SAS Similarity Theorem
b. SSS Similarity Theorem
c. AA Similarity Theorem
d. AAA Similarity Postulate
5. It is a theorem which states that if the sides of one triangle are
proportional to the corresponding sides of a second triangle, then the
triangles are similar.
a. AA Similarity Theorem
b. SAS Similarity Theorem
c. SSS Similarity Theorem
d. AAA Similarity Postulate
6. Given AABC and ADEF. If AB = DE, BC EF, and AC = DF, then AABC
= DEF. This is an example of
a. Similar Triangle
b. Isosceles Triangles
c. Right Triangles
d. Congruent Triangle
7. If ZA = ZD and ZB = ZE, then AABC ADEF is an example of
a. Right Triangles
b. Congruent Triangle
c. Similar Triangle
d. Isosceles Triangles
8. What theorem illustrates the statement "if B ZE and CaZF, then
AABC ADEF?
a. AAA Similarity Postulate
b. AA Similarity Theorem
c. SAS Similarity Theorem
d. SSS Similarity Theorem
Transcribed Image Text:PDF Eraser Free POST-ASSESSMENT DIRECTION: Let us determine how much you already know about similar figures and theorems on similar triangles. Read and understand each item, then choose the letter of your answer. 1. If two figures have the same shape and equal size, then the figures are said to be c. Proportional Segments d. Congruent Figures a. Postulate b. Similar Figures 2. If the corresponding angles of two figures are congruent and corresponding sides are proportional, then the two figures are called a. Congruent Figures b. Proportional Segments c. Similar Figures d. Postulate 3. What theorem describes the statement "If two angles of a triangle are congruent to the two angles of another triangle, then the two triangles are similar." a. SSS Similarity Theorem b. AA Similarity Theorem c. SAS Similarity Theorem d. AAA Similarity Postulate 4. A theorem which states that two triangles are similar if an angle of one triangle is congruent to an angle of another triangle and the corresponding sides including those angles are in proportion. a. SAS Similarity Theorem b. SSS Similarity Theorem c. AA Similarity Theorem d. AAA Similarity Postulate 5. It is a theorem which states that if the sides of one triangle are proportional to the corresponding sides of a second triangle, then the triangles are similar. a. AA Similarity Theorem b. SAS Similarity Theorem c. SSS Similarity Theorem d. AAA Similarity Postulate 6. Given AABC and ADEF. If AB = DE, BC EF, and AC = DF, then AABC = DEF. This is an example of a. Similar Triangle b. Isosceles Triangles c. Right Triangles d. Congruent Triangle 7. If ZA = ZD and ZB = ZE, then AABC ADEF is an example of a. Right Triangles b. Congruent Triangle c. Similar Triangle d. Isosceles Triangles 8. What theorem illustrates the statement "if B ZE and CaZF, then AABC ADEF? a. AAA Similarity Postulate b. AA Similarity Theorem c. SAS Similarity Theorem d. SSS Similarity Theorem
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