The image shows a rectangular prism with dimensions labeled as 1cm, 1cm, and 14cm. What is the volume of this prism?

From the image, we can identify the following dimensions:

• Length, $l = 14 \text{ cm}$.
• Width, $w = 1 \text{ cm}$.
• Height, $h = 1 \text{ cm}$.

A rectangular prism has three pairs of identical faces:

• Two faces with dimensions $l \times w$: $2 \times (14 \text{ cm} \times 1 \text{ cm}) = 2 \times 14 \text{ cm}^2 = 28 \text{ cm}^2$.
• Two faces with dimensions $l \times h$: $2 \times (14 \text{ cm} \times 1 \text{ cm}) = 2 \times 14 \text{ cm}^2 = 28 \text{ cm}^2$.
• Two faces with dimensions $w \times h$: $2 \times (1 \text{ cm} \times 1 \text{ cm}) = 2 \times 1 \text{ cm}^2 = 2 \text{ cm}^2$.

The total surface area ($SA$) is the sum of the areas of all six faces.

$$SA = 2(lw + lh + wh)$$ $$SA = 2(14 \text{ cm} \times 1 \text{ cm} + 14 \text{ cm} \times 1 \text{ cm} + 1 \text{ cm} \times 1 \text{ cm})$$ $$SA = 2(14 \text{ cm}^2 + 14 \text{ cm}^2 + 1 \text{ cm}^2)$$ $$SA = 2(29 \text{ cm}^2)$$ $$SA = 58 \text{ cm}^2$$

The final answer is $58 \text{ cm}^2$.