WorksheetsEOC REVIEW
Total questions: 238
Worksheet time: 11hrs 43mins
The set of all points that are equidistant from a central point is called a ___________.
square
circle
oval
cylinder
Which of the following describes the sequence of transformations shown?
Reflect across the x-axis and then rotate 90º clockwise around the origin
Rotate 90º degrees around the origin and then translate right.
Reflect across the x-axis and then reflect across the y-axis.
Translate up and then rotate 90º counter clockwise about the origin.
m = 5/8
m = 4
Reflect (3,5) over the x-axis.
(2,2)
(3,-5)
(-3,-5)
(-3,5)
Write a rule for the translation.
(x -1, y + 2)
(x -2, y + 1)
(x +2, y - 1)
(x +1, y - 2)
I got a 94 on my test.
what conclusion can be made.
Determine which statement would state:
If a figure is a square then it has four congruent sides.
If I go shopping then I will buy new shoes.
If I buy new shoes then I will start running.
What conclusion can be made.
100 degrees
Find the measure of the angle indicated.
Which pair of angles is an example of alternate exterior angles?
∠1 and ∠8
∠3 and ∠7
∠4 and ∠5
∠2 and ∠5
Find m∠2.
65°
180°
115°
How many points does it take to name a line?
10
5
2
none
and (7, -5)
Are these triangles congruent?
Yes - RHS
Yes - SSA
Yes - SAS
No - They are different triangles
When naming a line, what symbol should always go above the two letters used to name it?
→
↔
−
∠
If a polygon's interior angles add up to 2520 degrees, how many sides does it have?
10
12
14
16
What is another name for ∠7 ?
∠BDE
∠D
∠CDB
∠CDE
Are these triangles congruent?
Yes - AAA
Yes - ASA
Yes - SAS
No - they are different
A square is a rhombus.
true
false
m = 5/8
Which rotations would map the figure onto itself?
30 degrees clockwise about X
60 degrees counterclockwise about X
180 degrees clockwise about X
45 degrees counterclockwise about X
What must be true?
1
2
3
4
What are the properties of a parallelogram?
Opposite sides are parallel
Diagonals are congruent
Diagonals bisect each other
All sides are congruent
Consecutive angles are supplementary
Which of the following statements is true about ∆ABC?
sinB = cosA
sinA = cosA
sinB = cosB
sinB = tanA
In ∆ABD, cosB=108
Find sinT.
108
106
68
86
What is the center for the circle with this equation x² + y² + 4x + 6y - 36 = 0?
(-2, 5)
(2, 7)
(-2, -7)
(-2, -3)
∆DEF is graphed in a coordinate plane. Which transformation will result in a similar figure to ∆DEF?
(x, y) ➝ (x+5, 2y)
(x, y) ➝ (4x, -4y)
(x, y) ➝ (3x, y-2)
(x, y) ➝ (3x, 5y)
The equation of a circle is x2 + y2 + 6x - 12y + 20 = 0. Write the equation in standard form.
(x - 3)2 + (y + 6)2 = 25
(x + 3)2 + (y - 6)2 = 25
(x - 3)2 + (y + 6)2 = 45
(x + 3)2 + (y - 6)2 = 5
What transformation maps ∆ABC onto ∆A'B'C'?
A translation 3 units down and 4 units to the right.
A 180° rotation around the point (0,1)
A reflection across the x-axis.
A 180° rotation around the point (-1,0)
What 2 transformations get ∆ABC to ∆A"B"C"?
A translation followed by a rotation.
A rotation followed by a rotation.
A reflection followed by a dilation.
A translation followed by a reflection.
x2 + y2 - 10x + 8y -8 = 0
A transformation that produces an image that is the same shape as the original but it is a different size is called...
Center
Scale Factor
Dilation
Right Triangle
Two Triangles are Similar if...
corresponding angles are congruent and the corresponding sides are in proportion
if angles are equal
if sides are proportional only
it has a center and a scale factor
A(3,3) B(6,6) C(9,3)
Determine if the two triangles are congruent. If they are, state the postulate.
SSS
AAS
Not enough information
SAS
Determine if the two triangles are congruent. If they are, state the postulate.
SAS
SSS
AAS
ASA
Pythagorean Theorem
Right Triangle Theorem
Trigonometric Ratio Theorem
Standard Form
What are the 2 Right Triangle Theorems
30,45,90; 20,60,90
30,60.90; 45, 45,90
25,25,90; 35, 25,90
40,50,90; 30,60,90
What are the Inverses of the Trigonometric Ratios?
Sine, Cosine, Tangent
Cosine, Cosecant, Cotangent
Cosecant, Secant, Cotangent
Sine, Secant, Cotangent
Solve for the missing angle.
32°
44°
61°
50°
What is the total volume of the figure?
12 cubic units
16 cubic units
32 cubic units
25 cubic units
What is the volume of this figure?
24 cubic units
38 cubic units
45 cubic units
35 cubic units
Paul and Jim work at a t-shirt factory. They pack t-shirts in boxes and send them to stores. Jim has a box that measures 2 ft by 4 ft by 6 ft. Paul has a box that measures 3 ft by 5 ft by 3 ft. Whose box can hold more t-shirts? By how much?
Jim by 5 cubic feet
Paul by 5 cubic feet
Jim by 3 cubic feet
Paul by 3 cubic feet
What is the volume?
15 cubic units
12 cubic units
18 cubic units
10 cubic units
Find the area of the shape above
72 square inches
57 inches
72 inches
57 square inches
Find the area of the shape above
67
52 sq cm
67 sq cm
52 cm
A box has a length of 7 centimeters, a width of 5 centimeters, and a height of 8 centimeters. What is the volume of the box?
61 cubic centimeters
96 cubic centimeters
250 cubic centimeters
280 cubic centimeters
Kyle has a box that is 5 inches wide, 7 inches long, and a volume of 210 cubic inches. What is the height of the box?
2 in
198 in3
7,350 in3
6 in
The definition of a circle is
set of all points in a plain that are the same distance from a point called the center
the distance around a share
a large figure
a pizza, orange, plum, or watermelon
The definition of radius is
distance from one point to another point
distance around the circle
distance from the center to any point on the circle
distance across the circle through the center
The definition of diameter is
distance from the center of any point on the circle
distance across the circle through the center
distance from one point to another
distance around the circle
The definition of circumference is
distance from the center of any point on the circle
distance from one point to another
distance around the circle
distance from the center of any point on the circle
what is the definition of pi
select ALL that apply
it is the sixteenth letter in the greek alphabet
it has a represented value of 3.14
it has a represented value of 22/7.
Its something you eat...
what is the formula for finding diameter
r = 2 d
d = 2 r
a = m c2
c = π 2 r
what is the formula for finding radius
c = π d
c = 2 π r
d = r/2
r = d/2
what is the formula for finding circumference
select ALL that apply
c = π d
c = 2 π r
d = 2 r
r = d/2
which segment above represents the diameter
BC
AC
BD
LM
which segment above represents the radius
AC
AB
LM
Find the radius of the circle
20 ft
10 ft
5.5 ft
10
find the diameter of the circle
14 m
7 m
14
3.5 m
find the radius of the circle
3 m
1.5 m
1.5
1.5 mm
find the diameter of the circle
1 ft
4 ft
4 mm
2 ft
what is this shape called
circle
semi circle
moon
triangle
what is the formula for finding area of a circle
C = π r2
A = π r2
A = π r2 / 2
C = 2 π r
what is the formula for finding the area of a semi-circle
A = π r2
C = π r2
A = π r2 / 2
A = 2 π r
what is the radius of the inner circle?
12 in
8 in
8 ft
4 in
what is the diameter of the inner circle
16 in
12 in
4 in
8 ft
Find cos A
30/16
30/34
30/15
16/34
Find x round to the nearest tenth.
46.1
4.9
16.4
26.9
Find tangent of θ.
8/12
23/12
8/23
12/23
Find the length of side y.
22.32 cm
36.5 cm
76.34 cm
87.76 cm
V represents...
Volume
Variable
Vertical
Vegetable
What is the radius of this shape?
5
10
2.5
7.5
What is the radius of this shape?
4
2
12
6
What is the radius of this shape?
18
9
36
24
What is the radius of this shape?
8
16
21
10.5
What is the radius of this shape?
1
2
3
6
A soccer ball shaped like a sphere is filled with air. The diameter of the sphere is 12 inches. What is the radius?
12
6
24
14
A traffic cone is 1.5 feet tall and 16 inches in diameter. What is the radius?
8
16
32
1.5
This shape is a ...
cylinder
cone
sphere
prism
This shape is a ...
cylinder
cone
sphere
prism
This shape is a ...
cylinder
cone
sphere
prism
Name the pictured part of the circle.
Diameter
Sector
Radius
Central Angle
Arc
A saxophone case is shaped like a rectangular prism. The case is 8 inches tall, 3 inches wide, and has a volume of 312 cubic inches.
What is the length of the case?
13 inches
24 inches
39 inches
288 inches
What are the two formulas to find the volume of a rectangular prism?
L x W x H = V
V= L + W + H
V = BA x H
V = BA + H
What type of units are used to measure volume?
inches, meters, feet, yards...
square inches, square meters, square feet, square yards...
cubic inches, cubic meters, cubic feet, cubic yards...
Only meters.
What types of units are used to measure area?
feet, inches, yards, centimeters...
square feet, square inches, square yards, square centimeters...
cubic feet, cubic inches, cubic yards, cubic centimeters...
Only gallons
What does volume mean?
The space around a 3D object
The space around a 2D object
The space inside a 3D object
The space inside a 2D object
What is the name of this shape?
Rectangular Prism
Sphere
Cone
Cylinder
What is the name of this shape?
Rectangular Prism
Sphere
Cone
Cylinder
What is the name of this shape?
Rectangular Prism
Sphere
Cone
Cylinder
What is the formula for finding the Volume of a Cylinder?
V=πr2h
V=31πr2h
V=34πr3
V=l×w×h
What is the formula for finding the Volume of a Cone?
V=πr2h
V=31πr2h
V=34πr3
V=l×w×h
What is the formula for finding the Volume of a Sphere?
V=πr2h
V=31πr2h
V=34πr3
V=l×w×h
What shape uses the formula, V=πr2h ?
Volume of Rectangular Prisms
Volume of Spheres
Volume of Cones
Volume of Cylinders
What shape uses the formula, V=31πr2h ?
Volume of Rectangular Prisms
Volume of Spheres
Volume of Cones
Volume of Cylinders
What shape uses the formula, V=34πr3 ?
Volume of Rectangular Prisms
Volume of Spheres
Volume of Cones
Volume of Cylinders
What is the volume formula for this shape?
V=3Bh
V=πr2h
V=3πr2h
V=34πr3
What is the volume formula for this shape?
V=Bh
V=πr2h
V=31πr2h
V=34πr3
What is the volume formula for this shape?
V=l⋅w⋅h
V=πr2h
V=3πr2h
V=34πr3
What is the volume formula for this shape?
V=πr2h
V=3Bh
V=3πr2h
V=34πr3
What is the volume formula for this shape?
V=Bh
V=πr2h
V=31 l⋅w⋅h
V=34πr3
What is the volume formula for this shape?
V=31Bh
V=πr2h
V=3πr2h
V=21a⋅b⋅h
The formula for the volume of a pyramid is
V=21(Area of the Base)(Height)
True
False
V=34π⋅r3
What formula would you use to calculate the volume?
V=(7)(6)(4)
V=31(7)(6)(4)
V=21(7)(6)(4)
What formula would you use to calculate the volume?
V=31⋅21⋅(12)(8)(11)
V=31⋅21⋅(12)(8)(10)
What is the radius of this shape?
18
9
36
24
