A classical particle constrained to move in one dimension (x) is in the potential field V(x) = V0(x – a)(x –b)/(x – c)^2, 0 < a < b < c < ∞. a. Make a sketch of V b. Discuss the possible motions, forbidden domains, and turning points. Specifically, if the particle is known to be at x → ∞ with E = 3V0(b – 4a + 3c)/(c – b), at which value of x does it reflect? I'm not sure how to approach this problem any tips or advice would be greatly appreciated.