Answer:
the fully built T-Rex skeleton display cannot fit inside the large case
Explanation:
compare the dimensions of the skeleton to the dimensions of the case.
Given:
T-Rex skeleton dimensions:
Height = 12 ft.
Width = 6 ft.
Length = 40 ft.
Case dimensions:
Height = 5 yards
Width = 3 yards
Length = 13 yards
To compare the dimensions, we need to convert the case dimensions from yards to feet, as the T-Rex skeleton dimensions are given in feet.
1 yard = 3 feet
Case dimensions in feet:
Height = 5 yards * 3 feet/yard = 15 feet
Width = 3 yards * 3 feet/yard = 9 feet
Length = 13 yards * 3 feet/yard = 39 feet
Now we can compare the dimensions of the T-Rex skeleton and the case:
T-Rex skeleton:
Height = 12 ft.
Width = 6 ft.
Length = 40 ft.
Case:
Height = 15 ft.
Width = 9 ft.
Length = 39 ft.
Based on the dimensions, we can see that the height of the T-Rex skeleton (12 ft.) is smaller than the height of the case (15 ft.). Similarly, the width of the T-Rex skeleton (6 ft.) is smaller than the width of the case (9 ft.). However, the length of the T-Rex skeleton (40 ft.) is larger than the length of the case (39 ft.).
Therefore, the fully built T-Rex skeleton display cannot fit inside the large case because the length of the skeleton exceeds the length of the case.