Answer:
A) Each pack of folders has a volume of 60 cubic inches.
B) The box has a volume of about 720 cubic inches
D) If the box help 20 packs of folders, it would have a volume of about 1,200 cubic inches.
Explanation:
Verify each statement
A) Each pack of folders has a volume of 60 cubic inches.
The statement is True
Because
The volume of each pack of folders is equal to

B) The box has a volume of about 720 cubic inches
The statement is True
Because
The volume of the box is equal to the volume of one pack of folders multiplied by 12
so

C) If the box held 15 packs of folders, it would have a volume of about 1,200 cubic inches
The statement is False
Because
Applying proportion


D) If the box help 20 packs of folders, it would have a volume of about 1,200 cubic inches.
The statement is True
Because
Applying proportion


E) Each pack of folders has a volume of 24 cubic inches.
The statement is False
Because
The volume of each pack of folders is equal to
