The area of the square inside the cirles of 10 feet radius is simple. It is 2 x radius. In this case that's 10. Thus, (10 + 10) squared or 20 x 20 = 400
It is: 2 to 1
Imagine 4 circles just touching, like this OO .............................................................. OO only closer. Draw a square connecting the centres of the 4 circles. Given the circles each have a radius of 10 metres the length of each side of the square is (10+10) =20 metres and the area of the square is 400 square metres. The area of each quarter of the circle that is within the square is one quarter of pi times r squared so the four quarters = 100pi square metres so the space between the circles is the difference.
A 3D figure with circles on both ends is called a cylinder. It has two parallel circular bases connected by a curved surface. The distance between the bases is the height of the cylinder, while the radius of the circles defines its width. Common examples include cans and tubes.
The question is misguided. You do not use radius only on circles!
It depends on the relationship between the rectangle and the circles.
Circles with the same radius are congruent circles.
It is: 2 to 1
Imagine 4 circles just touching, like this OO .............................................................. OO only closer. Draw a square connecting the centres of the 4 circles. Given the circles each have a radius of 10 metres the length of each side of the square is (10+10) =20 metres and the area of the square is 400 square metres. The area of each quarter of the circle that is within the square is one quarter of pi times r squared so the four quarters = 100pi square metres so the space between the circles is the difference.
A 3D figure with circles on both ends is called a cylinder. It has two parallel circular bases connected by a curved surface. The distance between the bases is the height of the cylinder, while the radius of the circles defines its width. Common examples include cans and tubes.
The radius is the distance between the centre of a circular arc and a point on the arc.
In circular motion, velocity is directly proportional to the radius and angular velocity (omega). This means that as the radius or angular velocity increases, the velocity of the object in circular motion also increases.
Yes, circular motion refers to any motion along a curved path with a constant radius. This can include partial circles, ellipses, or any other curve with a consistent radius of curvature. It is a common type of motion in physics that involves a continuous change in direction.
The question is misguided. You do not use radius only on circles!
C=2(pi)r
You need some more information about any of the circles, or about the relationship between the two circles, to answer this question.
2 circles can be congruent. The have to have the same radius.
A point. To learn why and more about circles go to this website: windowseat.ca/circles