Let ℝ denote the set of all real numbers. For a real number x, let [x] denote the greatest integer less than or equal to x. Let n denote a natural number. Match each entry in List-I to the correct entry in List-II and choose the correct option. List-I: (P) the minimum value of n for which f(x) = [(10x³ − 45x² + 60x + 35)/n] is continuous on [1, 2]; (Q) the minimum value of n for which g(x) = (2n² − 13n − 15)(x³ + 3x), x ∈ ℝ, is increasing on ℝ; (R) the smallest natural number n greater than 5 such that x = 3 is a point of local minima of h(x) = (x² − 9)ⁿ(x² + 2x + 3); (S) the number of x₀ ∈ ℝ such that l(x) = ∑[k=0 to 4](sin|x − k| + cos|x − k + 1/2|), x ∈ ℝ, is NOT differentiable at x₀. List-II: (1) 8; (2) 9; (3) 5; (4) 6; (5) 10.