roni said:I have 3 point on a perimeter of circle.
How I prove/show between every the two point of them there is always short way that the way between the other points?
roni said:I mean to segments between the 3 points.
As it seems that we don't know what the question is asking I don't think anyone can tell you if that's right or not.roni said:The answer:
The distance be between 0 to D.
D = diameter.
Am I right?
The formula for calculating the shortest distance between three points on a circle is known as the central angle theorem. This theorem states that the shortest distance between three points on a circle is equal to the angle formed by the three points, multiplied by the radius of the circle.
No, the shortest distance between three points on a circle is not always a straight line. The shortest distance is determined by the angle formed by the three points, which may result in a curved path rather than a straight line.
No, the shortest distance between three points on a circle cannot be negative. This is because distance is a measure of the absolute value between two points, and cannot be negative.
The shortest distance between three points on a circle is useful in many real-world applications, such as navigation systems, map-making, and engineering design. It allows for accurate calculations of distances and angles, which are essential in these fields.
Yes, there are other methods for calculating the shortest distance between three points on a circle, such as using trigonometric functions or geometric constructions. However, the central angle theorem is the most commonly used and efficient method for this calculation.