The arc length of AB = 8.37 meters.
Solution:
Given data:
Degree of AB (θ) = 60°
Radius of the circle = 8 m
Let us find the arc length of AB.
Arc length formula:
= 8.37 m
The arc length of AB = 8.37 meters.
<em>The coordinates for each point would be:</em>
M': (2,-2)
N': (4, 2)
O': (8, -1)
If the rule is (x, y) = (x + 2, y - 6), this is how you solve this problem...
M to M': (0 + 2, 4 - 6), then (2, -2)
N to N': (2 + 2, 8 - 6), then (4, 2)
O to O': (6 = 2, 5 - 6), then (8, -1)
Answer:
65ft² i guess
Step-by-step explanation:
using area of rombus diagonal=½*d1*d2
We are given the coordinates of a polygon that are (0,0), (a,0), (a,a), (0,a). we can project these coordinates in a plot and see that there are four sides of the polygon. The sides of the polygon re equal and perpendicular to each other. Hence the polygon is a square
Answer:
iomnjiujjii
Step-by-step explanation:
lio;