The airplane is moving horizontally with a constant velocity of +115 m/s at an altitude of...

  

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The airplane is moving horizontally with a constant velocity of +115 m/s at an altitude of 1050m. a) Determine the time required for the care package to hit the ground. b) What are the magnitude and direction of the final velocity of the care package? 115m Problem 2: A block with a mass of m = 1kg begins from a stationary position on a frictionless slope that forms an angle of 30 with the horizontal plane. a) Determine the block's acceleration down the slope. b) Compute the magnitude of the force perpendicular to the slope exerted on the block. c) If the angle of the incline is reduced: m A) both the acceleration down the slope and the perpendicular force would increase B) both the acceleration down the slope and the perpendicular force would decrease C) the acceleration down the slope would increase, but the perpendicular force would decrease D) the acceleration down the slope would decrease, but the perpendicular force would increase Problem 3: Examine the given distance-time graph (measured in meters and seconds). a) Identify which section of the graph indicates the highest speed. b) Determine the total distance covered by the end of the graph. c) Compute the average speed over the entire duration represented by the graph. v = 115 m/s +y +x v = 115 m/s y=-1050 m Vy v = 115 m/s The airplane is moving horizontally with a constant velocity of +115 m/s at an altitude of 1050m. a) Determine the time required for the care package to hit the ground. b) What are the magnitude and direction of the final velocity of the care package? 115m Problem 2: A block with a mass of m = 1kg begins from a stationary position on a frictionless slope that forms an angle of 30 with the horizontal plane. a) Determine the block's acceleration down the slope. b) Compute the magnitude of the force perpendicular to the slope exerted on the block. c) If the angle of the incline is reduced: m A) both the acceleration down the slope and the perpendicular force would increase B) both the acceleration down the slope and the perpendicular force would decrease C) the acceleration down the slope would increase, but the perpendicular force would decrease D) the acceleration down the slope would decrease, but the perpendicular force would increase Problem 3: Examine the given distance-time graph (measured in meters and seconds). a) Identify which section of the graph indicates the highest speed. b) Determine the total distance covered by the end of the graph. c) Compute the average speed over the entire duration represented by the graph. v = 115 m/s +y +x v = 115 m/s y=-1050 m Vy v = 115 m/s