Answer:
7:
A: This rotation can be described as a 90 degree rotation counterclockwise, or a 270 degree rotation clockwise about the point x = 1.
B: A'(3,1), B'(2,3), C'(-1,4)
8:
A: This rotation could be described as a 180 degree clockwise and counterclockwise rotation.
B: This translation can also be a reflection across the y-axis.
9: A reflection across the x or y-axis will preserve the figure.
10: The coordinates would be (-3,2).
11: 90 degrees clockwise
12: 180 degrees counterclockwise
13: 90 degrees counterclockwise
Start with

Subtract 2 from both sides:

Divide both sides by 6:

824 is the answer because you add
The diagram of the pentagon is missing, so i have attached it.
Answer:
|AE| = 130 m
|DE| = 150 m
Perimeter of pentagon = 720 m
Step-by-step explanation:
From the diagram, we can find AE from pythagoras theorem;
|AE| = √(|AA'|² + 50²)
Where AA' is the length from A to the perpendicular angle.
Now, AB = 150, and A'B is parallel to 30 m. Thus, A'B = 30
AA' = AB - A'B = 150 - 30
AA' = 120
Thus;
|AE| = √(120² + 50²)
|AE| = √(14400 + 2500)
|AE| = √16900
|AE| = 130
Similarly,
|DE| = √(|DD'|² + |ED'|²)
ED' = BC - 50
ED' = 140 - 50
ED' = 90
Also, DD' is parallel to AA' and is = 120
Thus;
|DE| = √(120² + 90²)
|DE| = √22500
|DE| = 150
Perimeter of pentagon = 150 + 130 + 150 + 150 + 140 = 720
Answer:
b i think
Step-by-step explanation: