Answer:

Explanation:
The formula for calcualte the Lateral surface area of a prism is:

Where "P" is the perimeter of the base and "h" is the height of the prism.
Notice that the base is a triangle. Since the perimeter is the sum of its sides, you get that this is:

You can identify in the figure that the height is:

Therefore, you can substitute these values into the formula in order to calculate the Lateral surface area of the given prism. This is:
