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Unformatted text preview: Energy Momentum = = Kinetic = ? = Potential = ? = ? Work = = Power = / Potential & Kinetic Energy h = + 2  = = 2 2 = 2 h E K = 2 E P = gh E K + E P = E Total Work Requires Displacement W = Fd Applying a force does not mean work has been done Energy is defined as the ability to do Work Work done by gravity on a falling object is the loss of potential energy By correlation then, it is the gain in kinetic energy Units of Nm or kg m 2 /s 2 or J Conversion of Work to Kinetic Energy The throwers stretch d is 2m. He throws a 3kg ball horizontally with a final velocity of 3m/s. 1. Calculate the Force applied to the ball. 2. Calculate the work done by the thrower. 3. Calculate the kinetic energy of the ball when released. 4. Calculate the distance the ball travels after 3 seconds. Kinetic Energy exponentially increases with Velocity E K = 2 Calculate the kinetic energy requirement for the above car to go from 0 to 10 m/s Calculate the kinetic energy requirement for the above car to go from 30 to 40 m/s Would it consume more energy to travel the same distance on the 95 North as U.S. 1? What if there was no traffic on either road (as far fetched as that may be) If the above speed change occurs over a period of 10 seconds, calculate the amount of Work done and Power used by the car in each case. Equations of Motion and Projectiles y  y = y = + g 2  = = g 2 2 = 2gy y can be substituted for h when determining the height in the upward direction When falling and the peak height is used as the starting point, the height will be: h max y If 1=10m, 2=30m, 3=60m, 4=70m, 5=75m in the above picture, representing the horizontal displacement of a 5kg mass from the faade of the 25m tall building, determine (at positions 15) the: 2D velocity Potential Energy Kinetic energy The work done by gravity Harmonic Oscillators In the absence of air resistance (vacuum) and friction, oscillators will perform an indefinitely repeating motion without energy loss...
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 Summer '11
 Ramos
 Energy, Force, Kinetic Energy, Momentum, Power, Work

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