Posted by **Mathslover** on Monday, May 27, 2013 at 6:39am.

Let S be a set of 31 equally spaced points on a circle centered at O, and consider a uniformly random pair of distinct points A and B (A,B∈S). The probability that the perpendicular bisectors of OA and OB intersect strictly inside the circle can be expressed as mn, where m,n are relatively prime positive integers. Find m+n

## Answer this Question

## Related Questions

- Maths - Let S be a set of 31 equally spaced points on a circle centered at O, ...
- Maths - Let S be a set of 31 equally spaced points on a circle centered at O, ...
- Math- How many points of intersection are there? - Let x1, x2,..., x20 be ...
- math - Given the following set, select the statement below that is true. V = {a...
- algebra - Two points are chosen uniformly at random on the unit circle and ...
- math - Consider a 25×25 grid of city streets. Let S be the points of ...
- math - Consider a 25×25 grid of city streets. Let S be the points of ...
- math - Consider a 25×25 grid of city streets. Let S be the points of ...
- math - Consider a 25×25 grid of city streets. Let S be the points of ...
- math - Consider a 25×25 grid of city streets. Let S be the points of ...

More Related Questions