My problem: Create a net for a box by cutting congruent squares from the corners of a rectangular piece of paper that is 8" by 10". Fold up the sides of your paper to form an open-topped box.
What are the dimensions of this box in terms of x? Length=? width=? height=?
Wriet an algebraic equation to represent the volume of this box.
Enter this equation in y1. What is a resonabla domain for this graph?
What is a resonable range? Graph y1.
What is the maximum volume for this box?
What is the surface area of the interior of this box?
What are the dimensions of this box in terms of x? Length=? width=? height=?
Wriet an algebraic equation to represent the volume of this box.
Enter this equation in y1. What is a resonabla domain for this graph?
What is a resonable range? Graph y1.
What is the maximum volume for this box?
What is the surface area of the interior of this box?