We know we have a square with a perimeter of 120.
The formula for the perimeter (P) of a square with side length (s) is
P = 4s
We know P = 120
120 = 4s
Divide both sides by 4
30 = s
Flip
s = 30
That's your answer. Have an awesome day! :)
Answer: (a) 11.8
(b) 13
Step-by-step explanation:
Since George wants to put a string of lights around , it means we will have to consider the perimeter of the shape.
Perimeter of a rectangle is given by :
P = 2( L+B)
P = 2 ( 2.5 + 3.4)
P = 2 ( 5.9)
P = 11.8 meters
(b) Since he wants to put an addition to his wooden deck that is 0.6 meters longer , then the perimeter will be the perimeter of the first shape + 2(0.6). We used 2(0.6) because the two lengths of the rectangle must be considered
Therefore, we have
P = 11.8 meters + 2(0.6)
= 11. 8 + 1.2
= 13 meters
Therefore George needs 13 meters length of light
The circle's perimeter is determined by F = -9π, according to green's theorem.
<h3>
What is Green's theorem?</h3>
The simple formula for Green's theorem is the link between the total amount of microscopic circulation inside curve C and the macroscopic circulation revolving around it.
Remembering that we are talking about two dimensions, if C is a straightforward closed curve in the plane, it will enclose the region D (shown in red) in the plane.
So, knowing that this exercise should be solved using Green's theorem, then:

You must convert in this manner to polar coordinates, and the result will be:

Therefore, the circle's perimeter is determined by F = -9π, according to green's theorem.
Know more about Green's theorem here:
brainly.com/question/23265902
#SPJ4
Correct question;
Suppose F⃗ (x,y)=4yi⃗ +2xyj⃗ . Use Green's Theorem to calculate the circulation of F⃗ around the perimeter of a circle C of radius 3 centered at the origin and oriented counter-clockwise.
C² = a² + b²
c² = 40² + 40²
c² = 1600 +1600
c² = 3200
√c²=√3200
c = 56.56854249