1.
The given diagram represents a rectangular prism. As only one side of the base is given, we have to assu ftme that the base is a square.
Now, the total surface area of the prism will be the sum of the areas of all its faces.
Also note that each side face of the prism is a triangle with base 9 ft and height 7 ft.
So the area of a triangular side face is calculated as,

Since base is a square of side 9 ft, its area is given by,

Since each side face is identical, the total lateral surface area is given by,

Then the total surface area of the given prism is calculated as,

Thus, the area of the of the given prism is 207 square feet.