Answer
See the graph
Work Step by Step
We observe that the given function is in the form $y=a(x-h)^2 + k$. The constants $a =1, h=-2, k=-3$. Because $a \gt 0$, the parabola opens up.
Plot the vertex $(h, k) = (-2, -3)$ and draw the axis of symmetry $x =-2$.
Evaluate the function for two values of x.
$x=-3 \rightarrow y=-2$
$x=0 \rightarrow y=1$
Plot the points $(-3,-2)$ and $(0, 1)$ and their reflections in the axis of symmetry.
Draw a parabola through the plotted points.
