Given:
• Side length of base = 18.2 centimeters
,
• Height of pyramid = 23.1 centimeters
,
• Mass of pyramid = 2.75 kilograms
Let's find the volume of the pyramid.
To find the volume of the pyramid, apply the formula:

Where:
a is the side length of the base = 18.2 cm
h is the height = 23.1 cm
Input values into the formula and solve for the volume, V.

Therefore, the small solid pyramid has a volume of approximately 2550.55 cubic centimeters.
• Part 2.
Find the mass of the pyramid in grams.
Given the mass = 2.75 kilograms
To find the mass in grams, apply the standard unit of measurement.
Where:
1 kilogram = 1000 grams
Thus, we have:

Therefore, the mass in grams is 2750 grams.
• Part 3.
Let's find the density of the pyramid in grams per cubic centimeter.
To find the density, apply the formula:

Thus, we have:

Therefore, the density is 1.08 grams per cubic centimeter.
ANSWER:
Part 1: 2550.55 cubic centimeters
Part 2: 2750 grams
Part 3: 1.08 grams per cubic centimeter.