#### Answer

$(2,6), (0,2), (0,0), (2,0),$ and $(6,2)$ are consecutive points on the curve. The arrow points from $(2,6)$ to $(6,2)$.

#### Work Step by Step

Since $-2 \leq t \leq 2,$ plot the points where $t=-2,$ $t=-1,$ $t=0,$ $t=1,$ and $t=2$. You can find the $x$ and $y$ coordinates of each point by plugging the value of $t$ into the given formulas for $x$ and $y$. For instance, when $t=-2,$
$$x = (-2)^2 + (-2) = 2$$$$y = (-2)^2 - (-2) = 6$$ Therefore, $t=-2$ corresponds to the point $(2,6)$.
The same calculation gives:
$(0,2)$ for $t=-1$
$(0,0)$ for $t=0$
$(2,0)$ for $t=1$
$(6,2)$ for $t=2$
Plot these five points and connect them with a curve (in order of increasing $t$), as shown.
As $t$ increases from $-2$ to $2$, the curve is traced from $(2,6)$ to $(6,2)$, so an arrow should be drawn on the curve in that direction, as shown.