Answer:
38 in²
Explanation:
We can solve for the area of this trapezoid by using the area formula:

First, we need to identify the trapezoid's bases (
and
). We know that the bases of a trapezoid are parallel. Using this information, we can identify 8 in and 11 in as the bases.
Next, we need to identify the height (
). We know that the height of a trapezoid is the length from
and
that is perpendicular (at a right angle) to both of the bases. We can identify this as 4 in because we can see that it adjoins at a right angle to both of them.
Finally, we can plug these values into the area formula and solve for A.



