1. Slide the red point and learn how the volume of the box varies as the length of the red squares in the corners of the sheet of paper varies.[br]2. Slide the black point named "Faces" to learn how the box is built one the corners are cut into four congruent squares.[br]3. Let [math]x[/math] be the length of the sides of the squares cut in the corners of the sheet of paper. Write the polynomial function [math]V\left(x\right)[/math] which describes the volume of the box built in this way. What is its domain (in this context)? What is its range (in this context)?