You are given the graph of a function f defined on the interval [-5, 5]. Find the coordinates of the absolute maximum and the absolute minimum of f, if they exist. (If an answer does not exist, enter DNE.) 5/2 y x -4-3-2-1 1 2 3 4 5 maximum (x, y) = minimum (x, y) = -5/2 Need Help? Read It Watch It Find the absolute maximum value and the absolute minimum value, if any, of the function. (If an answer does not exist, enter DNE.) f(x) = X maximum minimum 81 + x2 Need Help? Read It Watch It Find the absolute maximum value and the absolute minimum value, if any, of the function. (If an answer does not exist, enter DNE.) maximum f(x) = x + 8x + 5 on [6, 9] == minimum Need Help? Read It Master It Find the absolute maximum value and the absolute minimum value, if any, of the function. (If an answer does not exist, enter DNE.) h(x) = x3 + 3x + 5 on [-3, 2] maximum minimum Need Help? Read It Find the absolute maximum value and the absolute minimum value, if any, of the function. (If an answer does not exist, enter DNE.) maximum minimum g(t) = t t-8 on [10, 12] Need Help? Read It Find the absolute maximum value and the absolute minimum value, if any, of the function. (If an answer does not exist, enter DNE.) g(x) = 1 = 25x on [0, 36] 20 maximum minimum Need Help? Read It Maximizing Profits An apartment complex has 100 two-bedroom units. The monthly profit (in dollars) realized from renting out x apartment units is given by the following function. P(x) = -10x + 1,620x - 42,000 To maximize the monthly rental profit, how many units should be rented out? units What is the maximum monthly profit (in dollars) realizable? Need Help? Read It Master It Average Speed of a Vehicle The average speed of a vehicle on a stretch of Route 134 between 6 A.M. and 10 A.M. on a typical weekday is approximated by the function f(t) = 11t - 22t + 32 (0 t4) where f (t) is measured in miles per hour, and t is measured in hours, with t = 0 corresponding to 6 A.M. At what time of the morning commute is the traffic moving at the slowest rate? A.M. What is the average speed of a vehicle at that time? mph Need Help? Read It Watch It Maximizing Profits The quantity demanded each month of the Walter Serkin recording of Beethoven's Moonlight Sonata, produced by Phonola Media, is related to the price per compact disc. The equation p = -0.00052x +9 (0 x 12,000) where p denotes the unit price in dollars and x is the number of discs demanded, relates the demand to the price. The total monthly cost (in dollars) for pressing and packaging x copies of this classical recording is given by C(x) = 600 + 2x - 0.00004x2 (0 x 20,000). To maximize its profits, how many copies should Phonola produce each month? Hint: The revenue is R(x) = px, and the profit is P(x) = R(x) - C(x). (Round your answer to the nearest whole number.) discs/month Need Help? Read It Air Pollution The amount of nitrogen dioxide, a brown gas that impairs breathing, present in the atmosphere on a certain May day in the city of Long Beach is approximated by 129 A(t) + 29 (0 t11) 1 + 0.22(t-2) where A(t) is measured in pollutant standard index (PSI) and t is measured in hours, with t = 0 corresponding to 7 A.M. Determine the time of day when the pollution is at its highest level. time ---Select--- Need Help? Read It