Which of the following windows best shows this graph and illustrates that it has $3$ "turns" to it$?$

$y=x^4+0\mathrm{.}8x^3-8\mathrm{.}45x^2-4\mathrm{.}2x+4\mathrm{.}05$

xmin$=-4,$xmax$=5,$ymin$=-5,$ymax$=40$

xmin$=-2,$xmax$=4,$ymin$=-10,$ymax$=10$

xmin$=-4,$xmax$=4,$ymin$=-20,$ymax$=40$

xmin$=-4,$xmax$=4,$ymin$=-20,$ymax$=500$

xmin$=-5,$xmax$=0,$ymin$=-20,$ymax$=40$

xmin$=-4,$xmax$=4,$ymin$=-2000,$ymax$=40$

None of these work to show $3$ turns