Use two points that are easy to read (for example, the points near $x=0$ and $x=1$) to estimate the slope.

Find the point(s) closest to the $y$-axis to estimate the $y$-intercept.

Enter the six points shown in the scatterplot as a table: $(0,1)$, $(1,3)$, $(2,5)$, $(3,7)$, $(4,9)$, and $(5,11)$.

Type each equation from the choices as a line (one at a time or all together) and see which line runs closest through the middle of the points.

Focus on which line rises about 2 units for every 1 unit to the right, and which one crosses near $y=1$ when $x=0$. Select the matching choice.

The points rise as $x$ increases, so the slope should be positive. Using two clear points such as about $(0,1)$ and $(1,3)$, the change in $y$ is about $3-1=2$ when the change in $x$ is $1-0=1$, so the slope is about 2. The points near $x=0$ are near $y=1$, so the $y$-intercept is about 1.

An equation with slope 2 and $y$-intercept 1 is $y = 2x + 1$.