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WorksheetsMath 8_3rd Term Exam Reviewer
Total questions: 130
Worksheet time: 7hrs 44mins
What is the area of the smaller blue square?
11 square units
77 square units
22 square units
55 square units
How far, in units, is point A(3, 6) from point B(3, -5)?
11 units
1 unit
0 unit
2 units
Radius is a line segment that passes through its center and has endpoints on the circle.
True
False
A three-dimensional figure with two sides parallel circular bases that are the same size.
Cone
Cuboid
Cylinder
Sphere
Pythagorean theorem is only true to right triangles.
True
False
Diameter of a circle is half its radius.
True
False
Circumference of a circle is the product of pi and its diameter.
True
False
Surface area is the total area of the surfaces of a three-dimensional figure.
True
False
Volume is the total space enclosed/occupied by any 3-dimensional object or solid shape.
True
False
The volume of a cone is 31 of the volume of the sphere.
True
False
It is a triangle in which two sides are perpendicular, forming a right angle?
Isosceles Triangle
Equilateral Triangle
Right Triangle
Scalene Triangle
What is the "c" or the unknown side of the given right triangle?
Longer leg
Shortest leg
Height
Hypotenuse
What is the height of a sphere with a radius of 16 m?
32 meters
8 meters
16π meters
4 meters
In a right triangle, the sum of the squares of the legs' lengths is equal to the square of the hypotenuse.
True
False
Which of the following sets of numbers is NOT a Pythagorean triple?
7-24-25
5-12-13
11-60-61
9-11-16
What is the diagonal length of a square with side lengths that measure 1 foot?
1 foot
2 feet
22 feet
2 feet
The base of a 13-feet ladder is placed 5 feet from the wall. How far above the ground is point where the ladder touches the wall?
13.93 feet
12 feet
4.24 feet
194 feet
The circumference of the base of a cylinder is 12π inches. What is its radius?
6 inches
24 inches
6π inches
12 inches
What is the volume of the sphere with a radius of 5 cm?
20.9 cm3
26.2 cm3
523.6 cm3
104.7 cm3
What is the length of the hypotenuse of the right triangle with side lengths 6 feet and 8 feet?
10 feet
14 feet
5.29 feet
9.27 feet
What is the volume of the cylinder with a diameter of 30 feet and a height of 60 feet?
13,500 cubic feet
54,000 cubic feet
18,000 cubic feet
4,500 cubic feet
What is the volume of a cylinder with a base area of 16 square feet and a height of 4 feet?
20 cubic feet
8 cubic feet
256 cubic feet
64 cubic feet
The cone has a volume of 15,225π cubic millimeters. What is the radius of the base if the cone has a height of 203 millimeters?
15 mm
75 mm
101.5 mm
218 mm
What is the surface area of a sphere with a height of 12 cm?
216π cm2
864π cm2
576π cm2
144π cm2
If the volume of a cone is 31 of the volume of a cylinder with an equal circular base, what is the volume of the cylinder if the cone inside of it has a volume of 36π cubic centimeters?
12 cm3
108 cm3
108π cm3
12π cm3
Hypotenuse is the shortest side of a right triangle.
True
False
c2 = a2 - b2
a2 + b3 = c4
a= 12, b= 35, c= ? Find c
32
37
19
20
Use the Pythagorean Theorem to find x, the length of the diagonal.
50
75
64
45
The diagonal is 26 ft
The diagonal is 31 ft
The diagonal is 21.8 ft
The diagonal is 20.9 ft
a2 + b3 = c4
Which of the following is the formula in getting the surface area of a cylinder?
2πrh + 2πr2
πrs + πr2
4πr2
2bh
Which of the following is the formula in getting the surface area of a sphere?
2πrh + 2πr2
πrs + πr2
4πr2
2bh
Find the surface area of the figure
25.12 cm2
87.92 cm2
113.04 cm2
2208.55 cm2
Find the surface area of the figure
235.50 cm2
157 cm2
78.50 cm2
78.30 cm2
Find the surface area of the figure
803.84 cm2
200.96 cm2
64 cm2
33.12 cm2
SA = πrl + πr2
SA = πr2 + π2rh
SA = 4πr2
SA = πr2h
Find the total surface area of the cylinder. Round to the nearest tenth.
60.4 m2
188.4 m2
94.2 m2
881.9 m2
What is the surface area formula for a cone?
SA = πrl + πr2
SA = 2πrh + 2πr2
SA = 4πr2
SA = πr2
Find the total surface area of this figure.
Round to the nearest hundredth.
84.44 sq in
25.25 sq in
104.62 sq in
56.52 sq in
Find the surface area. Use 3.14 for pi.
117.88
113.04
46.38
68.72
What is the surface area?
6658.56 mm2
452.16 mm2
904.32 mm2
108.8 mm2
Find the surface area.
221.6 cm2
70.6 cm3
17.6 cm3
886.2 cm2
CHALLENGE: Find the surface area of the hemisphere. (hint: think about what part of a sphere a HEMISPHERE is AND ALSO what other two-dimensional shape is it composed of)
904.3 in2
339.3in2
113.0 in2
452.2 in2
Mike created a cone that has a diameter of 8 feet and a height of 3 feet. Find the volume of this cone.
50.27 ft3
150.72 ft3
not here
192.65 ft3
Determine the volume of the cone.
125.6
3768
942
251.2
Find the volume of the cylinder.
678.24
1526.04
339.12
2034.72
Determine the volume of the sphere.
310181.76
38772.72
1846.32
7385.28
A jar of jam has a diameter of 6 cm and a height of 8 cm. If the jar is half full, then what is the volume of the jam in the jar?
452.16
904.32
226.08
113.04
Mike created a cone that has a diameter of 8 feet and a height of 3 feet. Find the volume of this cone.
50.27 ft3
150.72 ft3
not here
192.65 ft3
Determine the volume of the cone.
125.6
3768
942
251.2
Find the volume of the cylinder.
678.24
1526.04
339.12
2034.72
Determine the volume of the sphere.
310181.76
38772.72
1846.32
7385.28
A jar of jam has a diameter of 6 cm and a height of 8 cm. If the jar is half full, then what is the volume of the jam in the jar?
452.16
904.32
226.08
113.04
Find the straight-line distance between the two points:
12 units
5 units
169 units
13 units
11 units
Find the straight-line distance between the two points. Round your answer to the nearest tenths place.
8.6 units
5 units
7 units
7.4 units
9.1 units
Find the shortest distance between the greenhouse and hospital.
(HINT: No Pythagorean Theorem needed - you can just COUNT the units because the two points form a straight line!)
3 units
5 units
4 units
6 units
Find the shortest distance between the police station and animal shelter.
(HINT: Draw a right triangle and use the Pythagorean Theorem!)
2 units
8 units
6 units
2.51 units
6.32 units
Find the shortest distance between the art museum and gas station.
(HINT: Draw a right triangle and use the Pythagorean Theorem!)
5.0 units
3.6 units
13 units
4.1 units
2.9 units
Find the distance between J and K.
8.2
7.7
9
10.2
What is the distance between the two points?
6.3
6.5
6.7
16
8.4
8.5
7.9
Which side of a right triangle has the longest length?
Leg 1
Leg 2
Hypotenuse
Right Angle
You are given the side lengths of 4, 43, 8. Would this make a right triangle?
Yes
No -The hypotenuse should be approximately 8.9 units.
No -The hypotenuse should be approximately 43.7 units.
Do the side lengths of 8, 15, and 17 form a right triangle?
No because the hypotenuse does not equal 152
Yes
No because the two legs do not equal the hypotenuse of 8 units.
Which 3 lengths would in fact make a right triangle?
4, 3, 5
4, 3, 7
8, 5, 6
You are given the side lengths of 13, 11, 24. Would this make a right triangle?
Yes
No-The hypotenuse length should be approximately 16.9 units.
No the hypotenuse length should be approximately 17.03 units.
True or False: The 13, 12 and 5 units make a right triangle.
True
False
Is this a right triangle
No
Yes
Is this a right triangle?
No
Yes
Is this a right triangle?
Yes
No
Find the volume of the following shape.
(What two solids are being added together??)
4155.27 m3
1038.82 m3
804.24 m3
1005.31 m3
What is the volume of the composite solid? (round to nearest whole number)
19 ft3
24 ft3
29 ft3
34 ft3
