(1 point} Suppose rs] = :3 132:2 2?: + 9. Find the absolute extrema of f on each of the following intervals. Note: Enter NONE 1vvherever there are no absolute extrema. {a} Interval = [2, I]]_ Absolute maximum: Absolute minimum: (bl Interval = [1, 1b]. Absolute maximum: Absolute minimum: {e} Interval = [2, ID]. Absolute maximum: ADSDIUtE minimum: (1 point) Suppose f(@) = (x -1)(x -7) +3. Find the absolute extrema of f on each of the following intervals. Note: Enter NONE wherever no absolute extrema exist. (a) Interval = [1, 4]. Absolute maximum: Absolute minimum: (b) Interval = [1, 8]. Absolute maximum: Absolute minimum: (C) Interval = [4, 9]. Absolute maximum: Absolute minimum:(1 point) After his graduation, a Wilfrid Laurier University student departed Earth to find work on Mars. A model for the velocity (in feet per second) of his spaceship from liftoff at t = 0 seconds until the rocket boosters were jettisoned at t = 65.7 seconds is described by: v(t) = 0.001439000 - 0.087395t- + 33.42t - 4.88. To 3 decimal places, determine the shuttles absolute maximum and absolute minimum acceleration: Maximum Acceleration: ft/82 Minimum Acceleration: ft/82 Recall: Acceleration is defined as a(t) = v' (t)