(Solved): We are constructing a box from a rectangular piece of cardboard. The piece of cardboard which measu ...

We are constructing a box from a rectangular piece of cardboard. The piece of cardboard which measures 26 inches wide and 58 inches long. We will remove a square of size " \( x \) inches from each corner and turn up the edges Once we remove the squares of size " \( x \) " inches from each comer and turn up the edges, we create a box Label the dimensions of the newly created box using the variable " \( x \) What is the restricted domain of this problem? (That is, what \( x \) values "make sense"?) \( \leq x \leq \) What is the restricted range of this problem? (That is, what \( V \) values "make sense"?) \[ \leq V(x) \leq \] (reund se t decend Niaitel To maximize the volume of the newly created box, how much should be cut from each corner? \[ x=\quad \text { inches nounor towemunow } \] What is the maximum volume the box can hold? What is the largest cutsize you can cut out of the paper and still create a box with volume 2172 in \( ^{3} \) ? \[ x= \]