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WorksheetsG_Review_Test_U1.1
Total questions: 98
Worksheet time: 7hrs 32mins
Find m∠GHK.
m∠GHK=78
m∠GHK=161
m∠GHK=80.5
m∠GHK=322
Find x.
−3
−6
−8
−10
4
−3
−5
9
85°
131°
90°
149°
EJ bisects ∠DEF , m∠DEJ=5x+7 , m∠JEF=8x−8 .
Find x.
5
2
6
13
∠JKU=3x−9, ∠UKL=138° and ∠JKL=15x−3 . Solve for x.
x = 49
x = 9.4
x = 11
x = 8.3
If KM bisects ∠LKJ and m∠JKM=22° find m∠LKM .
22
44
11
68
not enough information given
Given that AB bisects ∠DAC solve for x.
x=7
x=45/7
x=13.4
x=9
Solve for x.
2
3
4
5
7.4
Solve for S.
(a)
What type of angle is this?
acute
right
obtuse
straight
which of the following pairs of angles have the same measure?
angle 1 and angle 7
angle 2 and angle 3
angle 3 and angle 6
angle 4 and angle 5
Select all correct ways to name this angle.
∠ IJK
∠ JKI
∠ JIK
∠ KJI
Select all correct ways to name this angle.
∠ 5
∠ ABC
∠ B
∠ BAC
Name the figure above. Check all that apply.
Ray ON
Line Segment ON
Line NO
Line Segment NO
Name the angle adjacent to ∠h.
∠h
Find the measure of the indicated angle.
135°
55°
45°
60°
Use the pen tool to identify one pair of congruent angles and one pair of congruent sides on the triangles.
Write both congruent statements.
ΔABC≅ΔHIJ
Select all correct congruence statements.
∠A ≅ ∠J
∠C ≅ ∠J
A̅B̅ ≅ H̅I̅
A̅B̅ ≅ I̅H̅
ΔDEF≅ΔGHJ
What is the measure of J̅H̅?
(a)
Calculate m∠ABC.
45°
60°
105°
15°
Calculate m∠DEF.
180°
60°
120°
80°
x = 6°
x = 7°
x = 12°
x = 144°
x = 5°
x = 11°
x = 33°
x = 55°
50°
58°
115°
226°
∠K and ∠L are complementary angles.
If m∠K = (3x + 3)° and m∠L = (10x - 4)°, find the measure of each angle.
m∠K = 24° and m∠L = 66°
m∠K = 66° and m∠L = 24°
m∠K = 40° and m∠L = 50°
m∠K = 30° and m∠L = 60°
∠1 and ∠2 form a linear pair.
If m∠1 = (5x + 9)° and m∠2 = (3x + 11)°, find the measure of each angle.
m∠1 = 110° and m∠2 = 70°
m∠1 = 109° and m∠2 = 71°
m∠1 = 70° and m∠2 = 110°
m∠1 = 71° and m∠2 = 109°
If m∠RST = (12x -1)°, m∠RSU = (9x -15)°,
and m∠UST = 53°, find each measure.
x = 13
m∠RST = 155°
m∠RSU = 102°
x = 3
m∠RST = 35°
m∠RSU = 12°
x = 22
m∠RST = 263°
m∠RSU = 183°
x = 8
m∠RST = 95°
m∠RSU = 57°
Angle JHG measures 161.
m∠GHK=80.5,
m∠KHJ=161
m∠GHK=161,
m∠KHJ=80.5
m∠GHK=80.5,
m∠KHJ=80.5
m∠GHK=161,
m∠KHJ=161
Find x.
−3
−6
−8
−10
4
−3
−5
9
−2°
178°
10°
152°
EJ bisects ∠DEF , m∠DEJ=5x+7 , m∠JEF=8x−8 .
Find x.
5
2
6
13
BD bisects ∠ABC , m∠ABD=5(x−6) and m∠DBC=2x+9 . Find m∠DBC .
35°
27°
11°
15°
∠K and ∠L are complementary angles.
If m∠K = (3x + 3)° and m∠L = (10x -- 4)°, find the measure of each angle.
m∠K = 24° and m∠L = 66°
m∠K = 66° and m∠L = 24°
m∠K = 40° and m∠L = 50°
m∠K = 30° and m∠L = 60°
Find MK.
6
4
14
8
RS=6, TR=4.5, TS= ______
ED = 4x + 6
DF = 7x -9
Find EF.
Line e is a segment bisector of AB at point M. If AM = 4n-40 & MB = 7(-2n+2), find the value of n.
7
3
5
What degree is a Complementary Angle?
90
180
360
less than 90
What degree is a Supplementary Angle?
90
less than 90
greater than 180
180
What type of angles are these?
Adjacent Angles
Linear Pair
Complementary Angles
Supplementary Angles
Vertical Angles
Which angles are vertical angles?
∠8 and ∠7
∠8 and ∠6
∠8 and ∠5
Which angle is a linear pair with ∠1 ?
∠2
∠3
∠4
∠5
∠6
Which angle is a vertical angle to with ∠7 ?
∠1
∠5
∠3
∠6
∠9
∠7 and ∠8 are _______________
Vertical
Nothing
Adjacent
Supplementary
What angle is vertical to angle 2?
∠4
∠1
∠2
∠5
Which are pairs of vertical angles?
∠COB and ∠COA
∠AOD and ∠AOC
∠COB and ∠AOD
∠BOD and ∠AOD
Which are pairs of adjacent angles?
∠COB and ∠DOA
∠AOD and ∠AOC
∠COB and ∠AOD
∠BOD and ∠AOC
Which angle is a linear pair with ∠5 ?
∠2
∠3
∠4
∠9
∠6
What type of angles are these? (select 3)
Adjacent Angles
Linear Pair
Complementary Angles
Supplementary Angles
Vertical Angles
Supplementary angles always add up to
(a)
Complementary angles always add up to
(a)
If BD bisects ∠ABC, then ∠ABD ∠ABD≅∠DBC .
Definition of Congruent Angles
Definition of Angle Bisector
Angle Addition Postulate
Definition of Right Angle
A(3,1) B(-2,-1) written correctly is:
(−2−3)2 + (−1−1)2
(1−3)2 + (−1−2)2
(−2−3)2 − (−1−1)2
(−2−3)2 − (−1−1)2
Find the distance.
9.7
10.7
11.7
12.7
Find the distance between points A and B.
5
6
10
14
Which of the following is the correct midpoint formula given two endpoints (x1, y1) and (x2, y2)?
Find the endpoint of the segment with the endpoint of (-4, 5) and midpoint of (7, 9)
(18, 13)
(13, 18)
(11,4)
(1.5, -2)
The midpoint is (3,4) of the line AB and endpoint A has the point (-1,6). What are the coordinates of endpoint B?
(1,5)
(2,10)
(7,2)
(1,2)
Find the midpoint:
(−23,−25)
(−1,−3)
(−21,−25)
(−3,−1)
Round your answer to the nearest tenth EX: 7.5 if necessary. Use the number line to find the coordinate of the midpoint of
AD
(a)
