Uniform circular motion on an unbanked road While executing uniform circular motion on a level road, the maximum speed has to be such that $v²_{max}$≤ $\mu_s$ $g$ $R$.
Where $v_{max}$ is the maximum possible speed, $\mu_s$ is the coefficient of statics friction, and $g$ and $R$ are the acceleration due to gravity and radius of the circular path executed respectively. 
What I want to know is what will happen if I exceed that speed. I know I will skid. But for how long? Will I skid till I describe a path with a sufficiently big $R$. If yes, how. I'm having trouble visualising the situation.
I'm sorry if the question's obvious. 
Edit 
I remembered that I forgot to specify the frame I am in. I'm merely an observer, not a passenger of the car. So what would be my observations? 
 A: Suppose you negotiate a curve of radius $R$ with a velocity $v$ greater than ${v_{\max }}$. So ${v^2} > {\mu _s}gR$ .
You skid and start sliding across the road.  
This is because the centripetal force provided by friction is not enough to make you negotiate the curve. While frictional force is providing the necessary centripetal force, it is also preventing the relative motion between the wheels of your car and the road and hence reducing the magnitude of your velocity $v$. (there is friction acting towards the centre of the curve as well as in the direction of the road) 
And while you slide, the distance of your car from the center of the curve also increases. While your velocity has decreased, the radius of your negotiating curve has increased. You continue skidding until your decreased velocity and increased radius satisfy the inequation -  ${v_{new}}^2 \le {\mu _k}g{R_{new}}$.
By the time it satisfied the inequation, if your new radius had exceeded the outer edge of the road, you would have gone off track.
A: If the velocity will exceed the rated velocity then 


*

*centripetal force will be larger than force by friction hence a pseudo force on the body will make the body move tangential to the circular path

*Yes you are right that you will move until either you reach sufficiently big R or sufficiently lower velocity due to constant act of friction 

*It might be hard to visualise as most of time our mind doesn't allow to exceed that limit and if we do we ( or vehicle ) tend to fall ( or crash)
