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WorksheetsGeometry Spring Final Review 25
Total questions: 123
Worksheet time: 10hrs 15mins
Find cos A
30/16
30/34
30/15
16/34
FInd tan X
32/40
40/24
32/24
24/32
opposite over adjacent
What does CAH stand for
cosine is the adjective over the hypotenuse.
cosine is the adjacent side over the hypotenuse side.
cosine is the adjacent side over the hippopotamus.
cosine is the hypotenuse side over the adjacent side.
Which Trig function would you use to solve this problem?
Sine
Cosine
Tangent
Pythagorean Theorem
Use a calculator to find sin 45.
.707
1
.809
1.4
Use a calculator to find the cos 70.
.12
2.7
.94
.34
Use the calculator to find tan 60
.87
1.7
.5
.11
Use a calculator to find cos 0
4
3
2
1
Use a calculator to find sin 100
.98
.17
-5.6
.76
81°
93°
82°
79°
A
B
C
D
A chord is a segment that connects ___________
the center to the point
two points outside the circle
a central angle
2 points on a circle
(x-4)2+(y+2)2=25
(x+2)2+ (y-3)2=36
Which equation uses the correct formula to find the surface area of the shape?
10⋅2⋅3
2⋅10⋅2 + 2⋅10⋅3 + 2⋅2⋅3
3.14 ⋅ 22⋅3
2⋅3.14 ⋅ 22+2⋅ 3.14⋅ 2⋅ 3
Which answer correctly uses the formula to find the volume of the figure shown?
3.14 ⋅ 92⋅ 17
3.14 ⋅ 4.52⋅17
3.14 ⋅ 172⋅ 9
3.14 ⋅ 8.52⋅9
Jessica is going to make a wooden jewelry box to give to her mom on her birthday. She is going to paint the box pink because it is her mom’s favorite color. The length of the box is 9 inches, the width is 5 inches, and the height is 3 inches. How much paint will be needed to paint the jewelry box? Which equation would be used to solve this problem?
2(9)(5) + 2(9)(3) +2(5)(3)
9(5)(3)
3.14(9)2(5)
2(3.14)(9)2+2(3.14)(9)(5)
Mark is going to build a rectangular flower box to plant vegetables. He will purchase wood to build the the flower box. How much soil will be able to fit into the box if the length is 10 feet, the width is 3 feet and the height is 4 feet?
2×10×3 + 2×10×4 + 2×3×4
10×3×4
π×102×3
2×π×102 + 2×π×10×3
The city of Atlanta wants to paint a cylindrical-shaped water tank. The height of the tank is 88 feet and the radius is 25 feet. How much paint will be needed to paint the water tank? Which is the correct formula you would use?
πr2h
2πr2+2πrh
lwh
2lw+2lh+2wh
LaShaun is in charge of designing a cereal box for a new company. The box will be 17.5 inches in height, 9 inches in length, and 3.5 inches in width. How much material will be needed to make one box? What is the correct formula you would need to solve this?
2πr2h
2πr2+2πrh
lwh
2lw+2lh+2wh
Which of the following could be an answer after finding VOLUME?
25 ft2
25 m3
25 in
Which of the following could be an answer after finding SURFACE AREA?
15 cm
15 ft2
15 in3
A soda can is made out of aluminum. It is 12 centimeters tall and has a diameter of 7.5 centimeters. How many square inches of aluminum would be needed to make the can? Which equation is correctly written to solve the problem?
2⋅3.14⋅3.752 + 2⋅3.14⋅3.75⋅12
2⋅3.14⋅7.52 + 2⋅3.14⋅7.5⋅12
2⋅3.14⋅62 + 2⋅3.14⋅6⋅7.5
3.14⋅3.752⋅12
Find the surface area of this shape. What equation correctly represents how you would solve the problem?
2⋅3.14⋅22 + 2⋅3.14⋅2⋅10
2⋅3.14⋅42 + 2⋅3.14⋅4⋅10
2⋅3.14⋅52 + 2⋅3.14⋅5⋅4
2⋅3.14⋅102 + 2⋅3.14⋅10⋅4
Which equations is set up to correctly solve the surface area of this shape?
2⋅5⋅3 + 2⋅5⋅6 + 2⋅3⋅6
5⋅3⋅6
2⋅5⋅5 + 2⋅3⋅3 + 2⋅5⋅3
5⋅5⋅5
A cylindrical can of salsa had a diameter of 3 inches and 8 inches tall. What equation would be correct to solve for how much salsa could fit inside the can?
2⋅3.14⋅1.52 + 2⋅3.14⋅1.5⋅8
2⋅3.14⋅32 + 2⋅3.14⋅3⋅8
2⋅3.14⋅42 + 2⋅3.14⋅4⋅8
3.14⋅32⋅8
How would you define the surface area of a rectangular prism?
Twice the area of the top and bottom plus twice the area of the sides plus twice the area of the front and back.
The area of the three sides.
The area of the base times how tall the rectangular prism is.
Pi times the length and width.
How would you define the volume of a rectangular prism?
Two times the area of the front, side and back. Then added together.
The area of the base of the rectangular prism, multiplied by the height of the prism.
Pi times the base and height.
All the sides added together.
How would you define the volume of a cylinder?
The area of each circle added to the around of the rectangle.
The area of the base's circle times the height.
The length times the width.
Find the circumference and multiply by two.
Which type of conic section does the following equation represent?
circle
ellipse
not a conic section
hyperbola
parabola
Which type of conic section does the following equation represent?
circle
ellipse
hyperbola
not a conic
parabola
Which type of conic section does the following graph represent?
circle
ellipse
hyperbola
not a conic section
parabola
Which type of conic section does the following equation represent?
parabola
ellipse
hyperbola
not a conic section
parabola
Which type of conic section does the following equation represent?
parabola
ellipse
hyperbola
not a conic section
parabola
Which type of conic section does the following equation represent?
ellipse
circle
hyperbola
not a conic
parabola
Which type of conic section does the following graph represent?
circle
ellipse
hyperbola
not a conic section
parabola
Which type of conic section does the following equation represent?
circle
ellipse
hyperbola
not a conic section
parabola
Which type of conic section does the following equation represent?
circle
ellipse
hyperbola
not a conic
parabola
Which type of conic section does the following equation represent?
circle
ellipse
hyperbola
not a conic section
parabola
Which type of conic section does the following graph represent?
circle
ellipse
hyperbola
not a conic section
parabola
Which type of conic section does the following equation represent?
circle
ellipse
hyperbola
not a conic section
parabola
Which type of conic section does the following equation represent?
circle
ellipse
hyperbola
not a conic section
parabola
Which type of conic section does the following graph represent?
circle
ellipse
hyperbola
not a conic section
parabola
Find the equation of the figure shown.
16(x−1)2−4(y+2)2=1
16(x+1)2−4(y−2)2=1
4(y+2)2−16(x−1)2=1
4(x−1)2−2(y+2)2=1
Find the equation of the figure shown.
(x−5)2+(y−3)2=25
4(x+5)2+9(y+3)2=1
2(x−5)2+3(y−3)2=1
4(x−5)2+9(y−3)2=1
What direction does this parabola open?
1/2, 50%
1/3, 33.3%
2/3, 66.7%
1/5, 20%
0%
1/6, 16.7%
1/2, 50%
6/6 100%
0%
1/4, 25%
1/2, 50%`
100%
0%
1/2, 50%
1/6, 16.7%
100%
1/5, 20%
4/5, 80%
2/3, 66.7%
0% impossible
0%
1/2, 50%
2/3, 66.7%
100%
0%
100%
2/3, 66.7%
3/5, 60%
1/6, 16.7%
5/6, 83.3%
1/5, 20%
100%
0%
1/4, 25%
1/2, 50%
100%
0%
1/3, 33.3%
3/4, 75%
100%
2/9, 22%
5/9, 56%
1/9, 11%
7/9, 78%
0%
1/5, 20%
4/5, 80%
100%
What is the probability that a student does play a sport given they do not play an instrument?
.78
.22
.10
.5
Consider the following table with information about all of the students taking Statistics at Happy High School.
Find P( Male given Full Time)
7/3
3/10
3/7
4/7
Consider the following table with information about all of the students taking Statistics at Happy High School.
Find P(Part Time given Female) =
15/31
43/71
31/43
15/43
P(Pizza Given Senior):
10/15
4/5
2/3
10/5
What is the probability that a student does not play on a sports team?
.5
.45
.55
What is the probability that the person picked will be a boy given they speak german?
.7273
.4
.16
.22
What is the probability that a student plays sports given that they do community service?
155
95
275
159
The answer 1810 is to the question:
What is the probability of a student who does community service and does not play sports?
What is the probability of a student who does community service given that they do not play sports?
What is the probability of a student who does not play sports given that they do not do community service?
What is the probability of a student who does not play sports or does not do community service?
A number is selected, at random, from the set {1, 2, 3, 4, 5, 6, 7, 8}.
Find P(odd given less than 7).
1/2
3/8
4/7
1/4
A box contains 3 blue marbles, 5 red marbles, and 4 white marbles. Find P(blue given not white).
3/8
1/4
5/12
5/8
A dice is tossed.
Find P(2 | number greater than 3).
0
1/3
1/6
uhhh...
Find the mean of a binomial distribution with n=50 and p=0.4
50
4
20
10
An algebra 2 test has 6 multiple choice questions with four choices with one correct answer each. If we just randomly guess on each of the 6 questions, what is the probability that you get exactly 3 questions correct?
0.962
0.132
0.831
0.250
X 50 20 5
P(X) 0.1 0.3 0.6
There are 18 people running in a cross country race. How many possible ways are there to place the runners in first, second, and third?
324
4896
816
54
