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WorksheetsGeometry Mid-Term Exam - Fall 22'
Total questions: 119
Worksheet time: 3hrs 17mins
Solve for a.
19 + a = -20
a = -39
a = 1
a = 39
a = -1
x - 8 = -5
13
-13
3
-3
Solve for x:
x = 20
x = 10
x = 7
x = 3
Solve for c.
3c + 5 = 23
c = 3
c = 6
c = 7
c = 18
What is a two-step equation?
An equation where two steps (or operations) are needed to solve it.
A problem with only one operation present.
An equation where only one step is needed to solve it.
A problem where you find the square-root of a number.
7+3a=5 Solve for a.
a= -2
a = 3
a = -6
a = 15
−3+4a=6 Solve for a.
12
-12
-36
36
2x - 3 + 4x = 27
12
4
5
15
Solve the equation 4x - 5x + 9 =5x - 9
x = -3
x = 9
x = 3
x = -9
Solve for x:
−7(3x−3)=−45
x = 106
x = -106
x = 16
x = -16
Name this point.
point d
point D
D
What is a point?
your finger tip
an exact location in space
a poke
the end of your pencil
Are A, B, and R colinear?
Yes
No
is the following picture a plane or a line?
Plane
Line
Both
None
Points that lie on the same plane are ________.
collinear
coplanar
parallel
perpendicular
Where do lines p and r intersect?
H
M
K
J
N
Name 4 collinear points
HMNO
IKNO
MJOL
HNKI
If TM = 6x + 3, MQ = 21, Find the value of x.
x = 6
x = 9
x = 3
6
24
21
42
How is the distance formula correctly written:
d=(y1−y2)2−(x2 − x1)2
d=(x2− x1)2+(y2− y1)2
d=(y1−y2)2+ (x2 − x1)2
d=(x)2− (y)2
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
What is the distance between AB
0
8
9
7
What is the distance between AB?
0
undefined
5
4
What is coordinate X?
(2,5)
(4,4)
(4,3)
(1,0)
Which of the following is the correct midpoint formula given two endpoints (x1, y1) and (x2, y2)?
The middle of a line is called the _______________.
endpoint
midpoint
slope
distance
Which of the following angles measures are not an acute angle?
55 degrees
88 degrees
90 degrees
15 degrees
Which of the following is an acute angle?
32 degrees
91degrees
180 degrees
90 degrees
Jane measures an angle and says that it's measurement is 94 degrees. Did Jane measure an obtuse angle or acute angle?
obtuse
acute
Which of the following books is open 180°?
Which angle is acute?
Which angle is right?
Which angle is obtuse?
Which angle is straight?
Name the vertex:
(a)
Name the angle with one arc
∠FIE
∠EIR
∠FIR
∠RIE
If m∠ABC = 103° find x.
(a)
Solve for x.
2
3
4
5
7.4
What are complementary angles?
Angles that add up to 180°
Angles that add up to 90°
Angles that are equal to each other
Angles that are opposite of each other when lines intersect.
These angles are...
Complementary
Supplementary
Neither
An equilateral triangle has all congruent sides. Which triangle is equilateral?
Which one of these is a right triangle?
What type of triangle is this?
Equilateral
Isosceles
Scalene
Which triangle is an isosceles triangle?
Which type of triangle is pictured?
A
B
C
D
Identify the triangle by its sides
Isosceles Acute
Scalene Obtuse
Isosceles Obtuse
Scalene Acute
What is the area?
20 m2
40 m2
13 m
7.5 m2
What is the area?
30 m2
11 m2
25 m
15 m2
What is the area?
6 m2
16 m2
4 m
8 m2
What is the formula for area of a triangle?
A = b x h
A = 2b × h
A = b + h
A = b - h
The Triangle Sum Theorem states that the sum of all angles in a triangle is ______.
45°
90°
180°
360°
Will the following three angles for a triangle?
30°, 60°, 90°
yes
no
To classify triangles by the measure of their sides you must use the names:
Equilateral, Equiangular and Obtuse
Equilateral, Isosceles and Scalene
Right triangle, Scalene and Equiangular
Isosceles, Scalene and Equilateral
To classify triangles by the measure of their angles we use the names:
Equiangular, Isosceles and Acute
Acute, Obtuse and Isosceles, Equiangular
Right triangle, Isosceles triangle and Scalene triangle
Right triangle, Obtuse triangle and Acute triangle, Equiangular
How much is the value of X?
85
95
75
100
How many degrees is X?
65
70
90
55
How many degrees is X?
37
47
7
90
Solve for x.
(a)
Find x.
Solve for x.
(a)
Solve for x.
(a)
Which of the following geometric figures are congruent?
If ΔFGH ↔ ΔNPR , then ∠F ↔ _____.
∠N
∠P
∠R
∠F
If ΔFGH ↔ ΔNPR , then ∠H ↔ _____.
∠F
∠P
∠G
∠R
If ΔFGH ↔ ΔNPR , then GH ↔ _____.
NP
PR
FG
NR
If ΔFGH ↔ ΔNPR , then FH ↔ _____.
NP
PR
NR
FG
AD ↔ (a)
∠A ↔ (a) .
Note: Letter must be capitalized.
When making rice krispie treats you use the following:
3 Tbsp butter
40 marshmallows
6 cups Rice Krispies
What is the ratio of marshmallows to rice krispies?
40:6
6:40
3:20
20:3
What is the ratio of red apples to the total apples?
(a)
What is the ratio of oranges to pineapples?
(a)
A group of preschoolers has 23 boys and 19 girls. What is the ratio of boys to all children?
(a)
85 is an example of
A Ratio
A Proportion
Neither
Both
Is this proportion true:
106=52
Yes, they are equal
No, they are not equal
I cannot answer that question from the information given
Is this proportion true?
61=305
Yes, this is true
No, this is not true
I cannot answer the equation from the information given
Solve for x.
8x=4025
5
12.8
200
480
What is the value of y in this proportion?
12
15
10
14
Solve for x.
14x−2=74
10
14
8.29
26.5
What is the value of a in this proportion?
5
2
3
4
When is a function a relation?
When x values repeat.
When x values do not repeat.
When y values repeat.
When y values do not repeat.
What is a proportional relationship?
Has to have a positive or negative slope.
Has to be a horizontal or vertical line .
Has a positive or negative slope and has to pass through origin.
It is a U shape graph.
What is another representation for Slope. (Check all that apply) 3 answers
Unit Rate
y-intercept
x-intercept
runrise
x2−x1y2−y1
What does m represent in y=mx+b ?
m is slope
m is the x-intercept
m is the y-intercept
What are other words that can be used for x-intercept? (Check all that apply.) 3 answers
Solutions
Roots
Zeros
Slope
Domain
What is the y-intercept. (Check all that apply) 2 answers
Where a graph crosses the y-axis.
Its is the b in y=mx+b
It is the m in y=mx+b
Where is crosses the x-axis.
What is the x-intercept. (Check all that apply) 2 answers
Where a graph crosses the y-axis.
Its is the b in y=mx+b
It is the m in y=mx+b
Where is crosses the x-axis.
Can also be called zeros, roots, or solutions.
What do we focus on when working with Domain values? (Check all that apply) 2 answers
x-values
Reading a graph from left to right
y-values
Reading a graph from lowest to highest
What do we focus on when working with Range values? (Check all that apply) 2 answers
x-values
Reading a graph from left to right
y-values
Reading a graph from lowest to highest
Rate of change means
slope
zeros
roots
solutions
What kind of line does this inequality < > give you?
Dotted Line
Solid Line
What kind of line does this inequality ≤ ≥ give you?
Dotted Line
Solid Line
In which direction should you shade when given this inequality < or ≤ ?
Below the Line
Above the Line
In which direction should you shade when given this inequality > or ≥ ?
Below the Line
Above the Line
When you have systems of equations what are we looking for? (Check all that apply) 2 answers
Two Parallel Lines
Two intersecting lines
Point of intersection
Overlapping Area
When you have systems of inequalities what are we looking for? (check all that apply) 2 answers
Two Parallel Lines
Two intersecting lines
Point of intersection
Overlapping Area
When working on Domain and Range on a graph, if the point is solid, which notation should you use? (Check all that apply) 3 answers
[
]
<
≤
(
When working on Domain and Range on a graph, if the point is OPEN, which notation should you use? (Check all that apply) 3 answers
[
)
<
≤
(
What is a maximum point?
Where it crosses the y axis.
Where it crosses the x-axis.
The lowest value of the graph.
The highest value of the graph.
What is a minimum point?
Where it crosses the y axis.
Where it crosses the x-axis.
The lowest value of the graph.
The highest value of the graph.
This is an example of:
Linear Growth
Linear Decay
Exponential Growth
Exponential Decay
This is an example of:
Linear Growth
Linear Decay
Exponential Growth
Exponential Decay
Name this Function:
Constant
Quadratic
Absolute Value
Cubed Root
