Non-countable uniform spaces probability

[Simonel]

A point is chosen at random inside a circle.Find the probability 'p' that the point chosen is closer to the center of the circle than to its radius.
This comes from the noncountable uniform spaces sections.

 

[PeroK]

A point is chosen at random inside a circle.Find the probability 'p' that the point chosen is closer to the center of the circle than to its radius.
This comes from the noncountable uniform spaces sections.

It depends on how you choose the point, surely?

PS: I guess you mean closer to the centre than the circumference.

 

[mathman]

In or der to get the probability of a point chosen at random, requires knowing a probability distribution. This may sound a bit circular, but that's the way it is.

 

[Simonel]

In or der to get the probability of a point chosen at random, requires knowing a probability distribution. This may sound a bit circular, but that's the way it is.

This is the way the problem is given and also the answer. :/

 

[Stephen Tashi]

This is the way the problem is given and also the answer. :/

The "center" of the circle is a point which has a location in 2D. The "radius" of a circle is a number, which has no particular location in 2D. A "radius" is not a particular line segment. Does the problem have a diagram where a particular line segment is designated as the radius?