maximize the volume of a parcel let x represent the length of one side of the square - end and y the length…

maximize the volume of a parcel let x represent the length of one side of the square - end and y the length of the longer side. 1. what is the quantity to be optimized in this problem? find a formula for this quantity in terms of x and y. the problem statement tells us that the parcels girth plus length may not exceed

maximize the volume of a parcel let x represent the length of one side of the square - end and y the length of the longer side. 1. what is the quantity to be optimized in this problem? find a formula for this quantity in terms of x and y. the problem statement tells us that the parcels girth plus length may not exceed

Answer

Explanation:

Step1: Identify the quantity to optimize

The problem asks to maximize the volume of a parcel. For a rectangular - prism - shaped parcel with a square end of side length (x) and length (y), the volume formula is (V = x^{2}y).

Answer:

The quantity to be optimized is the volume (V) of the parcel, and the formula is (V=x^{2}y).