Formulas
Vocabulary
Volume
Parallelogram Theorems
Challenge
100
pir^2h
Cylinder
100
The distance from the center to a point that lies on the circle.
Radius
100
Jose measures the diameter of a ball as 14 inches. How many cubic inches of air can the ball hold, to the nearest tenth?
1436.76 inches cubed
100
In a parallelogram, opposite sides are ___________.
Congruent/Equal/The same
100
All of your possible x-values of a function.
Domain
200
1/3pir^2h
Cone
200
Two endpoints of a line segment on a circle that goes through the center.
Diameter
200
The height and diameter of a cone-shaped storage tank are 9 feet and 14 feet respectively. Find the volume of liquid the tank can hold. Round your answer to the integer, if necessary.
462
ft^3
200
In a parallelogram, opposite angles are ________.
Congruent/Equal/The same
200
All of your possible y-values of a function.
Range
300
V=Bh
Prism
300
A segment whose endpoints lie on a circle.
Chord
300
Susan’s new aquarium has a height of 3 ft, a width of 2 ft and a length of 5 ft. How much water can the aquarium hold?
30
ft^3
300
Side by side angles are __________________.
Supplementary (add up to equal 180).
300
You find the ______________ by stating
"As x approaches +infinity, y approaches ......"
"As x approaches -infinity, y approaches...."
End Behavior
400
V=1/3Bh
Pyramid
400
A point in the center of the triangle that is equidistant from each side of the triangle.
Incenter
400
The Great Pyramid at Giza has a square base with sides of length 230 meters. It has a height of 146.7 meters. What is the volume of the Great Pyramid?
2586810
m^3
400
a= 12
b=7
x=112 degrees
y=68 degrees
400
Identify the asymptote of this exponential function.
y=1
500
4/3pir^3
Sphere
500
A point in the center of a triangle that is 2/3 of the distance from each vertex to the midpoint of the opposite side.
Centroid
500
A party hat has a diameter of 18 centimeter and a height of 25 centimeter. Find the volume of air it can occupy. Round to the nearest whole number.
2121
cm^3
500
x=9
y=10.5
500
What is the end behavior of this polynomial function?
As x approaches -infinity, y approaches -infinity. As x approaches +infinity, y approaches -infinity.