Download 1) Classify the following Triangle by its sides Answer: CPCTC

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Transcript
1)
Classify the following
Triangle by its sides
Answer: CPCTC
2)
Find the value of “x”.
Answer: SSA
3)
Find the value of “x”.
Answer: SAS
4)
What postulate can be
used to prove these
triangle congruent?
Answer: Reflexive Prop.
5)
What postulate can be
used to prove these
triangles congruent?
Answer: (-3,7)
6)
What postulate or
theorem proves these
triangles congruent?
Answer: 5
7)
Name the congruent
triangles below.
Answer: ABC NPQ
8)
What postulate or
theorem can be used to
prove these triangles
congruent?
A
C
Answer: W
B
D
9)
What is the best
classification of the
triangle below?
Answer: Scalene
10)
Is there enough
information to prove
these triangles
congruent, if so by what
reason?
Answer: 4.5
11)
What postulate or
theorem proves
triangle TVU congruent
to triangle TVW?
T
V
W
U
Answer: ADC CBA
12)
What is the missing
reason in the proof?
This is the missing one
Answer: 22
13)
The two triangles are
congruent by SSS.
What is the reason
A D ?
Answer: Alternate
Interior Angles Theorem
14)
Which of the following
triangles are
congruent?
Answer: 10
15)
What is the reason for?
B is the midpoint of AE
B is the midpoint of CD
ABD & EBC are
vertical Angles
DB  CB
AB  EB
ABD  EBC
?
ABD  EBC
Answer: 80
16)
What is the reason for ?
AB CD
AB  CD
CB  BC
?
ABC  DCB
ABC  DCB
Answer: HL
17)
Find the value of “x”.
Answer: AAS
18)
What is the reason for ?
1  2
AC  BD
3  4
1  2
AC  BD
AEC & BED
Are vertical angles
AEC  BED
AEC  BED
AE  BE
3  4
?
Answer: Right
19)
What method can not
be used to prove a
triangle congruent?
Answer: Acute Isosceles
20)
What angle is the
vertex angle?
W
T
O
Answer: Not enough
Information
21)
How many different
ways to prove triangles
congruent?
Answer: ASA
22)
Classify the triangle by
its angles.
3x 
x
60
Answer: Vertical
Angles Theorem
23)
Find the distance from
P (1,2) to Q (5,4).
Answer: SSS
24)
Segment with endpoint
R (5,1) and midpoint
M (1,4), find the missing
endpoint S.
Answer: Base Angle
Theorem
25)
Find “x”
(8x  40)
Answer: 60