This is regarding a particle traveling in a uniform circular motion around a "loop." I understand that at the very top of the loop, the particle experiences Fg (Force of Gravity) and also Fn (Normal Force) due to contact with the surface, but also experiences acceleration in the "-y" direction. My question is why is it considered minimum velocity when you set the Fn to zero to find the velocity at the very top? Using Newton's Second Law, Fnet, y = may -Fn - Fg = m (-ay) The way I am interpreting it is that there is really no Fn to support you at the very top because its pretty much Fg right? Can someone clarify this idea for me?