6-(4*(2^1/2))
depending on the circles equation..a larger circle is easier
concentric circles
It is the distance between the two points.
Any point whose distance from the centre of the circle is smaller than the radius of the circle.
The radius is the distance between the center of a circle and a point on the circle
Well its like a circle with another smaller circle inside
First find the area of the larger circle and then subtract the area of the smaller circle. Area=(pi x radiuslarger)-( pi x radiussmaller)
It is the smaller of the 2 part divided between 2 radii
We can look at total areas (and ignore units-they're all the same). The smaller circle has an area of 9pi, and the larger circle has an area of 25pi. The smaller circle is entirely inside of the larger circle. So anything not in the smaller circle is in the larger circle. 16pi square centimeters are part of only the larger circle. 16pi/25pi=.64. So the desired probability is .64.
The defining characteristics of a circle are its radius, diameter, circumference, and area. Each circle is unique based on these measurements, which can vary in size and shape in comparison to another circle. These measurements determine the position and scale of the circle in space.
Step I: Show that both points are outside the smaller circles. Possibly by showing that distance from each point to the centre of the circle is greater than its radius. Step 2: Show that the line between the two points touches the circle at exactly one point. This would be by simultaneous solution of the equations of the line and the circle.
What ? Anything can be smaller than a semi-circle, depending on the size of thesemi-circle. Anything can also be bigger than a semi-circle, if the semi-circle issmall enough. The question is peculiar.
The two points and the centre of the earth define a plane, and the intersection of this plane with the surface of the earth is a circle - the "Great Circle". The shortest distance between the two points is the smaller of the two arcs on this circle.
Leave the point of your compass in the same spot on your paper. Draw one circle, then change the angle to be either larger and smaller, then draw another circle.
The radius of a circle is always smaller than the diameter and the circumference.
You cannot because you do not know how the circles are related to one another.
depending on the circles equation..a larger circle is easier