To find the volume of the right rectangular prism that is packed with 10 cubes, we first need to determine the volume of a single cube.
The volume \( V \) of a cube is calculated using the formula:
\[ V = \text{edge length}^3 \]
Given that each cube has an edge length of 13 meters:
\[ V = 13^3 = 13 \times 13 \times 13 = 2197 \text{ cubic meters} \]
Since there are 10 cubes, the total volume of the rectangular prism packed with these cubes would be:
\[ \text{Total Volume} = 10 \times V = 10 \times 2197 = 21970 \text{ cubic meters} \]
Given the options provided, it seems I made an error because none of the answers match 21970 cubic meters. Let's calculate the outcome in terms of total volume:
- 103 cubic meters
- Start Fraction 10 over 3 End Fraction cubic meters
- 127 cubic meters
- Start Fraction 1 over 27 End Fraction cubic meters
- 1027 cubic meters
- Start Fraction 10 over 27 End Fraction cubic meters
- 10 cubic meters
It appears that the answer is not among the ones listed; please cross-check of re-evaluate the cube size or confirm if there are possibly smaller globe dimensions or volumes to clarify or adjust the figure. If I were to give a reasonable rounded conversion where I seemed to follow the calculations fundamentally right, I am left empty on the listed choices. Would you like to provide more detail or an adjustment on the edge size to analyze?