Jack has a small square pyramid with a height of $x$x cm and a base side length of $y$y cm and a large pyramid which has dimensions double that of the small pyramid.
What are the dimensions of the large pyramid?
Height | $=$= | $\editable{}$ | cm |
Base side length | $=$= | $\editable{}$ | cm |
What is the volume of the large pyramid?
How many times can the volume of the small pyramid go into the volume of the large pyramid?
If the small pyramid has a volume of $59$59 cm3, what is the volume of the large pyramid?
A small square pyramid has a height of $x$x m and a base side length of $y$y m. A large pyramid has dimensions triple that of the small pyramid.
Laura makes a frustum by cutting off a square pyramid halfway from the top, as shown in the diagram below:
Kenneth makes a frustum by cutting off a square pyramid a third of the way from the top, as shown in the diagram below: