There are seven points in a plane, no three of which are collinear. Every point is connected to every other point by either a red or a blue line segment. What is the minimum number of monochromatic triangles that can be present in such a figure? Select the correct option.
Bonus: Generalize, if possible, the minumum number of monochromatic triangles for such a problem scenario as of above, given that there are \(n \geq 3\) points in the plane.
Note: The above figure is just a possible case for \(n=7\) and is mentioned for reference.