Answer:
S.A. = 297 mm²
Explanation:
We have a square in the base and four triangles on the lateral surface.
The formula of an area of a square:

s - side
We have s = 9mm. Susbtitute:

The formula of an area of a triangle:

b - base
h - height
We have b = 9 mm and h = 12 mm. Substitute:

The Surface Area:

Substitute:
