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WorksheetsGeometry B Final Review
Total questions: 115
Worksheet time: 10hrs 35mins
True or False?
A parallelogram _____________
What is the measurement of angle AED?
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
What are the properties of a rectangle?
Four right angles
Opposite sides are parallel
Opposite sides are congruent
Diagonals bisect each other
Diagonals are congruent
Which quadrilateral(s) have diagonals that bisect each other?
Parallelogram
Rectangle
Square
Rhombus
Trapezoid
Which quadrilateral(s) have four congruent sides?
Parallelogram
Rectangle
Square
Rhombus
Trapezoid
Which quadrilateral(s) have perpendicular diagonals?
Parallelogram
Rectangle
Square
Rhombus
Trapezoid
What is the area of the rectangle?
15 sq cm
8 cm
2
16 cm
What is the area of this rectangle?
26 centimeters
40 square centimeters
35 square centimeters
13 centimeters
Find the PERIMETER of this figure.
10 square feet
20 cm
25 square feet
15 cm
What is the perimeter of the rectangle? (Hint: top matches the bottom, left matches the right!)
24 sq feet
28 feet
42 feet
48 sq feet
What is the missing measurement?
9 cm
54 cm
18 cm
162 cm
What is the perimeter of this rectangle?
24 in
34 cm
60 cm
36 in
If the Perimeter of this rectangle is 16 feet and the width is 6 feet, what is the length?
15 feet
4 feet
2 feet
7 feet
If the Perimeter of the rectangle is 20 feet and the width is 8 feet, what is the length?
4 feet
2 feet
7 feet
8 feet
If a rectangle has an area of 36 and the width is 4, what is the perimeter?
9ft
26 ft.
36 ft
4ft
If the perimeter of a rectangle is 42 and the legth is 6, what is the area?
15 in.
6in.
7in.
42in.
What is the surface area of this figure?
200 cm 2
800 cm 2
400 cm 2
1500 cm 2
A rectangular brick has a length of 5 centimeters, a width of 9 centimeters and a surface area of 650 cm2. What is the height of the brick?
20 cm
43 cm
14 cm
10 cm
Calculate the surface area of the given shape. Round to the nearest tenth.
282.7 in2
56.5 in2
188.5 in2
245.0 in2
Given a cylinder with a surface area of 2543 cm2 and radius of 9 cm, calculate the height of this cylinder to the nearest tenth.
36.0 cm
45.0 cm
10 cm
282.6 cm
Calculate the surface area.
54 m2
96 m2
99 m2
61 m2
Calculate the surface area of the pyramid.
228 m2
144 m2
300 m2
156 m2
Calculate the surface area.
12.0 m2
8.0 m2
5.3 m2
20.0 m2
Campbell Soup is creating a new soup label. If a can has a height of 6 in and a diameter of 4 in, how much material does Campbell need for each soup label?
75.40 in2
75.40 in
175.93 in
175.93 in2
Calculate the surface area.
904.78 mm2
452.39 mm2
3,216.99 mm2
3,392.92 mm2
Calculate the surface area.
56.5 in2
91.5 in2
169.56 in2
28.3 in2
Which measurement is closest to the difference between the surface areas of the these two bins? Round to the nearest square foot.
1,257 ft2
4,400 ft2
11,717 ft2
3,143 ft2
Choose the correct statement.
Cylinder A has a greater surface area than Cylinder B.
Cylinder B has a greater surface area than Cylinder A.
Cylinder A and Cylinder B have the same surface area.
An ice cream cone has a radius of 2 inches and a slant height of 10 inches. What is the surface area of this cone?
138.2 in2
12.6 in2
125.7 in2
150.8 in2
A party hat has a diameter of 18 centimeters and a slant height of 7 centimeters. Calculate the amount of material it takes to make this party hat.
904.8 cm2
395.8 cm2
254.5 cm2
452.4 cm2
A sphere has a surface area of 540.2 ft2. What must the radius be, rounded to the nearest hundredth?
6.6 ft
15.5 ft
5.2 yards
31 yards
Calculate the surface area of the given prism.
316 cm2
352 cm2
440 cm2
292 cm2
(x-4)2+(y+2)2=25
A point B is 17cm away from the centre O of a circle. AB is the tangent to the circle at A. Given that AB = 15 cm, find the radius of the circle.
8 cm
9 cm
2 cm
16 cm
Assume that the lines that appear to be tangent are tangent. O is the center of the circle. Find the value of x to the nearest tenth.
11.7
10.8
13.0
14.2
NO
Can't Tell
Which equation matches the graph?
y=−41x+2
y=41x+2
y=4x+2
y=2x+4
Match the equation to the correct graph:
y=−21x+7
What is the slope (m) of the line?
y=45x−9m=−9
m=−45
m=45
5 units right and 4 units up
can't be determined
What is true about slope (m)? Select all that apply?
m=runrise
m=change in xchange in y
m=x2−x1y2−y1
m is always constant
m is the steepness of a line
What is the slope (m) parallel to the line?
y=21x+3m=3
m=21
m=−21
m=−2
What is the slope (m) perpendicular to the line?
y=23x−4m=−4
m=23
m=32
m=−32
True or false, slope is modeled on a graph by a right triangle?
true
false
Are these lines parallel, perpendicular, or just intersecting (not at a right angle)?
Feel free to graph if needed.
parallel
perpendicular
intersecting (not at a right angle)
Are these lines parallel, perpendicular, or just intersecting (not at a right angle)? Feel free to graph if needed. y=−32x+3 and y=34x−1
parallel
perpendicular
intersecting (not at a right angle)
What is the equation of the line that is parallel to y=5x+7 and goes through the point (0, -2)?
Feel free to graph.
y = 5x - 2
y = -2x + 7
y = 5x-10
y = -1/5x - 2
Slopes of parallel lines are...
opposite reciprocals.
opposites.
identical.
always 7.
m = 4
m = 5/8
m = 3
y = 5/7x - 30
These lines are...
y = -6x + 2
These lines are...
y = 3/2x + 9
These lines are...
Are the lines shown parallel. perpendicular, or neither?
Parallel
Perpendicular
Neither
Are the lines shown parallel. perpendicular, or neither?
Parallel
Perpendicular
Neither
Simplify.
(3m4−6m2−4m)+(7m4−6m2−5m)
10m4−14m2−9m−6
10m4−12m2−9m−6
10m4−14m2−9m−8
10m4−12m2−9m
Simplify.
(8+6k−5k2)−(8−7k4+3k)
6k4−10k2+3k
6k4−5k2+3k
6k4−10k2
7k4−5k2+3k
Simplify.
(6v4−7v+1)+(1−6v4−7v)
−14v+2
−9v+2
−9v+10+2v4
−9v+10
Simplify.
(m2−m+3)−(2m−6−m2)
−10m2−3m+9
−5m2−3m+9
−10m2−4m+9
2m2−3m+9
Simplify.
(6k2−7k4−6k)+(6k+5k4+7)
−3k4+6k2+8
−2k4+6k2+7
−2k4+6k2+8
k4+6k2+8
Simplify.
(3a−1+a2)−(7a2−5a+7)
−6a2+8a
2a2+8a+7
−6a2+8a+7
−6a2+8a−8
Simplify.
(3x3+x4+6x2)+(7x2+4x3−6x4)
9x4+7x3+13x2
2x4+7x3+13x2
−5x4+7x3+13x2
9x4+9x3+13x2
Simplify.
(3n4+2+6n2)+(4n+n4+4)
4n4+6n2+4n+6
n4+6n2+7n+1
n4+6n2+4n+6
n4+6n2+7n+6
Simplify.
(4+6x4+7x)−(6x−2x4+4)
8x4+x
19x4+x−6
8x4+x−6
14x4+x−6
Simplify.
(3+6b−8b3)−(6b3−7b−7)
−17b3+13b+17
−17b3+15b+17
−14b3+13b+10
−17b3+13b+10
Find the product:
(3x + 2)(2x + 4)
