Naming Angles
Angle Relationships
Solving Using Angle Relationships
Distance Formula Practice
Area and Perimeter
100
In your own words, how can we name an angle?
Three letters with the vertex in the middle, or if the angle does not share a vertex with another angle, you can name it by the vertex. Sometimes angles may be named with a letter or number
100
Name the angle relationship shown
Complementary Angles
100
Find the value of x.
117 degrees
100
Find the distance between (0,0) and (6, 8 )
10
100
Find the area and perimeter
Area: 12 cm squared
Perimeter: 16 cm
200
Name the angle shown
ABC, CBA, or Angle B
200
Name the relationship between angles PVQ and RVQ.
Adjacent
200
Find all the missing angles. Describe each angle relationship you used to solve.
x = 41
y = 90
z = 41
200
Find the distance between (-2, 11) and (10, 4). (Round to two decimal places.)
13.89
200
Find the area and circumference. (Round to two decimal places.)
Area: 50.27 units squared
Circumference: 25.13 units
300
Name the angle in 3 different ways
CAB, BAC, Angle A, Angle 1
300
Name the relationship between angles PAS and RAQ
Vertical, Supplementary
300
Find the measure of angle DBC.
q = 22
DBC = 72
300
On a map, the bank is located at the coordinates (13, -15) and the school is located at (1, -2). If each map coordinate represents 10 miles, what is the distance between the bank and the school. (Round to two decimal places.)
176.92 miles
300
Find the area and perimeter of the triangle. (Assume the triangle is a right triangle. Round to two decimal places.)
Area: 88 cm squared
Perimeter: 46.42 cm
400
Name two vertical angles
CEA and BED
CEB and AED
400
Name the relationship between angles MOP and NOQ.
Vertical Angles
400
Q6
x = 47
Each angle with x = 125
y = 55
400
A delivery drone starts at a warehouse located at (-2, 5) on a map grid and flies in a straight line to deliver a package to a house located at (4, -3). If each unit on the grid represents 1 kilometer, how far does the drone travel?
10 km
400
Find the area and perimeter of the rectangle shown below (Round to two decimal places)
Short Side: 6.32
Long Side: 12.65
Area: 79.95 units squared
Perimeter: 37.94 units
500
Name the two rays that make up the angle.
AB and AC (do not forget the arrow symbol)
500
Name the relationship between angles 5 and 7.
Adjacent, Supplementary, Linear Pair
500
Q5
x = 3
RTP = 80
500
Campsite A is located 3 miles east and 4 miles south on a map. Campsite B is located 6 miles north and 14 miles west. Find the distance between the campsites. (Round to two decimal places)
19.72 miles
500
Find the area and perimeter. (Assume angle B is a right angle)
BC: 5.39 units
AB: 5.39 units
AC: 7.62 units
Area: 14.53 units squared
Perimeter: 18.4 units