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WorksheetsUnit 4 Review
Total questions: 52
Worksheet time: 53mins
Choose the shortcut that does NOT prove triangle congruence:
SSS
SAS
SSA
AAS
Choose the shortcut that does NOT prove triangle congruence:
ASA
AAS
AAA
HL
Which shortcut proves the triangles congruent?
SAS
ASA
AAS
NEI (cannot be determined)
Finish the congruence statement:
ΔABC≅Δ _____
CDE
EDC
DEC
NEI (cannot be determined)
Which shortcut proves the triangles congruent?
(NOTE: CD bisects ∠C and AC≅BC )
SAS
ASA
AAS
NEI (cannot be determined)
Complete the congruence statement:
ΔADC≅Δ _____
CDB
BCD
BDC
NEI (cannot be determined)
Which shortcut proves the triangles congruent?
(NOTE: U is the midpoint of FE and LT )
SAS
ASA
AAS
NEI (cannot be determined)
Finish the congruence statement:
ΔFUL≅Δ _____
EUT
UTE
TUE
NEI (cannot be determined)
Which shortcut proves the triangles congruent?
SAS
ASA
AAS
NEI (cannot be determined)
Finish the congruence statement:
ΔTOP≅Δ _____
AZP
PZA
ZAP
NEI (cannot be determined)
Which shortcut proves the triangles congruent?
SAS
ASA
sss
NEI (cannot be determined)
Finish the congruence statement:
ΔMSE≅Δ _____
USO
OSU
SUO
NEI (cannot be determined)
Which shortcut proves the triangles congruent?
SAS
ASA
sss
NEI (cannot be determined)
Finish the congruence statement:
ΔTRP≅Δ _____
PAR
APR
ARP
NEI (cannot be determined)
Which shortcut proves the triangles congruent?
SAS
ASA
sss
NEI (cannot be determined)
Finish the congruence statement:
ΔABD≅Δ _____
CBD
CDB
DBC
NEI (cannot be determined)
Which shortcut proves the triangles congruent?
SAS
ASA
sss
NEI (cannot be determined)
Finish the congruence statement:
ΔJKM≅Δ _____
LKM
LMK
MLK
NEI (cannot be determined)
Which shortcut proves the triangles congruent?
SAS
AAS
ASA
NEI (cannot be determined)
Finish the congruence statement:
ΔBCE≅Δ _____
CDF
DFC
DCF
NEI (cannot be determined)
Which shortcut proves the triangles congruent?
SAS
AAS
ASA
NEI (cannot be determined)
Finish the congruence statement:
ΔTUV≅Δ _____
WXY
WYX
YWX
NEI (cannot be determined)
Now, we can prove ΔPNR≅ΔPQR by (a) .
Name this triangle based on its sides.
equilateral
isosceles
scalene
acute
Name this triangle based on its angles.
acute
right
obtuse
isosceles
Name this triangle based on its angles.
obtuse
right
acute
scalene
Name this triangle based on its sides.
obtuse
equilateral
isosceles
scalene
Which would be the best classification for the triangle shown based on its angles?
right
obtuse
acute
What do the angles in an equiangular triangle measure?
30, 60, 90
45, 45, 90
60, 60, 60
35, 55, 90
Look at the sides of this triangle. Which type of triangle is pictured?
Equilateral Triangle
Scalene Triangle
Isosceles Triangle
Right Triangle
In a triangle, how many total degrees are there?
90 degrees
180 degrees
270 degrees
360 degrees
What type of triangle is shown?
Isosceles
Right-angled
Equilateral
Scalene
In an ______________ triangle, all three angles are less than 90 degrees.
acute
right
obtuse
360 degrees
In a ____________ triangle one angle is exactly 90 degrees.
acute
right
obtuse
360 degrees
What kind of triangle is this?
acute
right
obtuse
360 degrees
Look at the sides of this triangle. Which type of triangle is pictured?
Equilateral Triangle
Isosceles Triangle
Scalene Triangle
Total 90 degrees
total 180 degrees
congruent (equal measures)
Identify the triangle by its angles.
Acute
Obtuse
Right
Equiangular
Identify the triangle by its sides.
Isosceles
Scalene
Equilateral
Select the obtuse triangle.
What type of triangle does the picture show?
equilateral
isosceles
scalene
Pizza
18. TRUE or FALSE: Acute triangles have two acute angles and one right angle.
TRUE
FALSE
Can you make a Triangle with side lengths of 5,10,15?
Yes
No
Can you make a Triangle with side lengths of 15,15,15?
Yes
No
Can you make a Triangle with side lengths of 8.5,12.5,21?
Yes
No
