A farmer plans to fence in a rectangular pasture adjacent to a river (see figure below). The pasture must contain 204800 square meters. No fencing is need along the river. Follow the steps below to find the length a: and width y of the rectangular pasture that will require the least amount of fencing. | Part1: What is the objective of the problem? 0 Maximize Area 0 Minimize Area 0 Maximize Fencing Minimize Fencing | Part 2: The objective is to minimize the amount fencing. If we represent the amount of fencing using the variable P. write a formula to compute P using a; and y. This is called the primary equation. P =- meters lPrimary) | Part 3: The Pasture is constructed under a given constraint. What is the primary factor of that given constraint? (9 Area C) Fencing | Part 4: The Contraint is an area of 204800 square meters. Write an equation for the area in terms of x and y. This is called the secondary equation. 204800 =C] square meters (secondary)