WorksheetsGEOMETRY - UNIT 4 TEST REVIEW
Total questions: 15
Worksheet time: 8mins
Use the distance formula to find the measure of the sides of triangle ABC with vertices at A(-3,2), B(2,1), C(-2,-3)
AB=5.1
BC=5.7
CA=5.1
AB=7.3
BC=5.1
CA=7.2
AB=4.8
BC=5.7
CA=53
AB=5.4
BC=4.8
CA=5.1
Use the figure to find m∠P
132
46
48
42
Use the figure to solve for x
13
12
15
14
If the triangles above are congruent, and LM = 65, RS = 2y-5, Solve for y.
30
65
32
35
These parallelograms are congruent. Solve for y.
25
22
23
27
Describe the methods that could be used to prove these triangles congruent.
SSS
SAS
ASA
AAS
Describe the methods that could be used to prove these triangles congruent.
SSS
SAS
ASA
AAS
With this given information, what other steps would be in the congruence proof?
PR≣PR - Reflexive Property
ΔPQR ≣ ΔPSR - SSS
PR≣PR - Reflexive Property
ΔPQR ≣ ΔPSR - SAS
∠Q ≣ ∠S - Corresponding Angles
ΔPQR ≣ ΔPSR - SAS
∠QPR ≣ ∠SRP - Alternate Interior Angles
ΔPQR ≣ ΔPSR
If C is the midpoint of BF, what steps would be after the given in a proof of triangle congruence?
BC ≣FC - Definition of Midpoint
ΔABC ≣ ΔGFC - SAS Congruence
AC ≣GC - Definition of Midpoint
ΔABC ≣ ΔGFC - SAS Congruence
BC ≣FC - Definition of Midpoint
ΔABC ≣ ΔGFC - ASA Congruence
∠BCA ≣ ∠FCG - Vertical Angle Th.
ΔABC ≣ ΔGFC - AAS Congruence
With this given information, what other steps would be in the congruence proof?
∠ACB ≅ ∠DCF - Vertical Angle Th.
ΔABC ≣ ΔDFC - ASA Congruence
AC ≣DC - Reflexive Property
ΔABC ≣ ΔGFC - SAS Congruence
∠ACB ≅ ∠DCF - Vertical Angle Th.
ΔABC ≣ ΔDFC - AAS Congruence
∠ACB ≅ ∠DCF - Vertical Angle Th.
ΔABC ≣ ΔDFC - CPCTC
Three children are playing a game on the playground. They stand on the playground facing each other. They want to place a ball on the playground so that it is equidistant from each of the three children. Describe the position of the ball.
Circumcenter
Epicenter
Incenter
Centroid
MEDIANS: In ΔXYZ shown above,
if YP = 18, what is VP?
9
18
6
27
P is the centroid of ΔXYZ. If XU = 63, what is PU?
21
42
31.5
23
Use the similar triangles above to find x. Then find the measure of KM.
x = 2
KM = 6
x = 2
KM = 4
x = 4/3
KM = 5 1/3
x = 3
KM = 7
Use the similar triangles above to find x. Then find the measure of RP.
x = 12
RP = 21
x = 12
RP = 14
x = 2.5
RP = 2
x = 2.5
RP = 4.5
