Problem 1 The position of a particle along a straight line is given by s= (t3-15t2...

  

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Problem 1 The position of a particle along a straight line is given by s= (t3-15t2 + 9t+c) ft, where t is in seconds and c is the last two digits of your registration number. Determine its maximum acceleration and maximum velocity during the time interval 0 st≤ 10 s Problem 2 If the sprinkler at A is c in meters from the ground, where c is the last two digits of your registration number divided by 10 then scale the necessary measurements from the photo to determine the approximate velocity of the water jet as it flows from the nozzle of the sprinkler. A Problem 3 A ball is thrown vertically upward with a speed of c in m/s. Where c is the last two digits of your registration number divided by 2. Determine the time of flight when it returns to its original position. Problem 4 If a particle has an initial velocity of vo = 15 in m/s to the right, at so = 0. Determine its position when t = c in s, if a = 2 m/s² to the left. Where c is the last two digits of your registration number divided by 5. Problem 1 The position of a particle along a straight line is given by s= (t3-15t2 + 9t+c) ft, where t is in seconds and c is the last two digits of your registration number. Determine its maximum acceleration and maximum velocity during the time interval 0 st≤ 10 s Problem 2 If the sprinkler at A is c in meters from the ground, where c is the last two digits of your registration number divided by 10 then scale the necessary measurements from the photo to determine the approximate velocity of the water jet as it flows from the nozzle of the sprinkler. A Problem 3 A ball is thrown vertically upward with a speed of c in m/s. Where c is the last two digits of your registration number divided by 2. Determine the time of flight when it returns to its original position. Problem 4 If a particle has an initial velocity of vo = 15 in m/s to the right, at so = 0. Determine its position when t = c in s, if a = 2 m/s² to the left. Where c is the last two digits of your registration number divided by 5.

Answer rating: 100% (QA)

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