ANSWER

Step-by-step explanation
The length of the base of the shape is 8 m.
Since the top of the shape is of equal length to the base length, it implies that the sum of ? and 5 m must be equal to 8 m. That is:

The same principle applies to the length of the left side of the shape. This implies that the sum of ? and 3 m is equal to 5 m. That is:

Now, we can divide the shape into two rectangles to find the area:
The area of the shape is equal to the sum of the areas of rectangles A and B.
The area of a rectangle is:

where L = length, W = width
Therefore, the area of A is:

and the area of B is:

Hence, the area of the shape is:

The area is 30 square meters.