Let $ABCDE$ be a right square pyramid, with base $ABCD$ and apex $E.$ Find the volume of the pyramid.
I'm not exactly sure what the problem is asking, but I'll but the area in terms of the things we have.
The volume of the pyramid is 1/3 of the base area mutliplied by the height.
So we have the area of the pyramid as \(\frac{1}{3}[ABCD]h\) where h is the height. We could probably figure out the height by using the paythagorean theorem through the slant height and the diagonal of ABCD!
I hope I answered your question!
Thanks! :)