Find two numbers differing by 32 whose product is as small as possible. Enter your two numbers as a comma separated list, e.g. 2, 3. The two numbers areA farmer plans to fence in a rectangular pasture adjacent to a river (see figure below). The pasture will use 1760 meters of fencing. 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 enclose the greatest area. River Pasture x Part 1: V Part 2: The objective is to maximize the rectangular area enclosed. If we represent the amount of fencing using the variable A, write a formula to compute A using a and y. This is called the primary equation. A square meters (Primary) Part 3: Part 4: Part 5:A rectangular storage container with an open top iS to have a volume of 26 cubic meters. The length of its base is twice the width. Material for the base costs 10 dollars per square meter. Material for the sides costs 6 dollars per square meter, Find the cost of materials for the cheapest such container Total cost =| |(Round to the nearest penn},r and include monetary units. For example. ifyour answer is 1.095, enter $1.10 including the dollar sign and second decimal place.)