Although this prompt primarily uses math learned in prior grades, the modeling demands are representative of work appropriate in high school.
You may want to limit the complexity by suggesting that the wall is built by stacking the blocks on the ground, without footing, mortar, or rebar.
An extended version of the activity explores a more involved way to build the wall than described in the Sample Response. A landscape contractor would pour a concrete footing, use concrete joints between the blocks, and fill the interior of the blocks with concrete. This involves making assumptions about the size of the footing (12 inches wide by 8 inches deep is appropriate), and estimating the volume of concrete needed to fill the footer, the blocks, and the joints between the blocks. Concrete blocks are actually \(\frac{3}{8}\) inch shorter than the nominal dimensions given in each direction to allow for a \(\frac{3}{8}\)-inch thick joint between them. Also, it is common to reinforce such a wall with rebar (steel rods that reinforce concrete in construction). Instructions on how to set rebar are available on the web. This level of complexity involves thinking about the geometry of the blocks and how they are stacked in an alternating pattern.