A$.$ Approximately normal, ${}_{\text{h}\text{a}\text{t}(p)}=0\mathrm{.}31$ and ${}_{\text{h}\text{a}\text{t}(p)}$~~$0\mathrm{.}0005$

B$.$ Approximately normal, ${}_{\text{h}\text{a}\text{t}(p)}=0\mathrm{.}31$ and ${}_{\text{h}\text{a}\text{t}(p)}$~~$0\mathrm{.}0002$

C$.$ Approximately normal, ${}_{\text{h}\text{a}\text{t}(p)}=0\mathrm{.}31$ and ${}_{\text{h}\text{a}\text{t}(p)}$~~$0\mathrm{.}0146$

$($b$)$ What is the probability of obtaining $x=330$ or more individuals with the characteristic?

$P(x330)=($Round to four decimal places as needed.$)$