$Let F\left(x\right)={\int }_0^x(t-1){(t-2)}^{2}dt$

	Column I		Column II
a) b) c) d)	The point of minimum of F lie in F increases on F decreases on If $F\left(x\right)\ge K$ for all x for some K, then K lies in	p) q) r) s)	$(0,\infty )$ (0, 2) $[1,\infty )$ (-4, -1)