Directions: Use a calculator or Desmos to help you solve the following problem. Round answers to the hundredths place when necessary. An open top box is constructed by cutting congruent squares from the corners of a 24" by 16" piece of cardboard and then folding up the remaining cardboard along the dotted lines. Let x represent the length of the squares that are removed as shown in the figure below. a) What is the equation of the volume of the box in factored form? Volume %D b) What are the realistic domain values for this function? c) What length square should be removed from the corners to maximize the volume of the box? inches

Determine the area of this figure by using the moving and additivity principles and any formulas you know. Assume the squares on the grid are 1 cm by 1 cm.

An image of a television is shown. The depth of the television is 4 inches. The height of the television is 39 inches with a diagonal length of 65 inches, 39 in 65 in What is the surface area of the model? O A. 7,696 in? О В. 5,902 in? 4,784 in? OD. 6,162 in?