Answer:

Explanation:
In this problem, we want to find the lateral surface area of the prism.
Since the bases are the larger faces on top and on bottom, we have to exclude those faces from the calculation.
So, the lateral surface area is just the sum of the areas of the other 4 faces.
We have:
- Face 1: 5 cm x 10 cm
Area:

- Face 2: 5 cm x 11 cm
Area:

- Face 3: 5 cm x 10 cm
Area:

- Face 4: 5 cm x 11 cm
Area:

Therefore, the total lateral surface area is:
