Please answer questions 1-3 which all have to do with the prompt at the top of the picture.

Use the following to answer the next three questions: With exactly 2700 cm^2 of cardboard, we wish to construct a box (width x, depth y, height 2) that can contain a volume V. We require the width to be double its depth. We would like to maximize the volume the box can hold Question 1 1 pts What is the objective of the above problem? O Minimize the volume of the box O Maximize the volume of the box O Minimize the amount of cardboard used O Maximize the volume of the box whille minimizing the amount of cardboard used Question 2 What are the decision variables? O. The amount of cardboard used The volane of the box: The width depth and height of the box The width depth and height of the box AND the amount of cardboard used Question 3 Which of these is a constraint in the problem. The amount of cardboard used coeds to be greater than or equal to 2700 cm 2 the width needs to be double the h The widd depth and height need to be ver The account of contendeeeth to be less than or emalt 2700 m2 D 1 pts 1 pts