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Reading Quiz Ch. 5.1-5.3 You push a loaded cart with 20 N and move 15 meters. Did you do work? You carry a penguin at level height at constant velocity.

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Presentation on theme: "Reading Quiz Ch. 5.1-5.3 You push a loaded cart with 20 N and move 15 meters. Did you do work? You carry a penguin at level height at constant velocity."— Presentation transcript:

1 Reading Quiz Ch You push a loaded cart with 20 N and move 15 meters. Did you do work? You carry a penguin at level height at constant velocity. Did you do work? You push on a cabinet really hard, with lots of force, but can’t get it to move. Did you do work? What has more kinetic energy, a heavy ball or a light ball, both moving together at 5 m/s? What has more Potential energy, a penguin at ground level, or a penguin sitting on the desk? Write the equtions for: Kinetic Energy, Work, Gravitational Potential Energy.

2 A way of transferring Energy into or out of a system.
Work: W = F•d•cos W = work (J) F = Force (N) d= distance (m) = angle between F and d For Work , a FORCE must be exerted and the DISPLACEMENT must be in the direction of the force.

3 SI Units of Work W = F•x•cos Joule = newton•meter J = N•m = kg m2/s2 One calorie (1 cal) =energy required to warm 1 g of water by 1°C 1 cal = J 1 Cal (food calorie) = 1k cal (1000 cal) = 4184 J

4 Where does the cos  come from?
Work = F cos , is the component of the force parallel to d F Fcos x

5 Work Work = F x Work = 0 When exerted Force is // to Displacement
When F = 0 When x = 0

6 When is work Done? yes no no yes yes W=F x cos W=0 W=0 W=F x cos

7 Practice Problem 1: A net force of 60N pushes a crate across a floor. How much work is required to push the crate 15 m? 15 m W = F•x•cos 0 W = (60 N)(15 m) 60 N W = 900 N•m W = 900 J

8 W = F∙x∙cos 0 W = mg(x) Practice Problem 2:
If you lift a 2 kg ball up a distance of 3m, much work is done to lift the ball against gravity? W = F∙x∙cos 0 What minimum force (F) must you apply to lift the ball? The ball’s weight Weight = -Fg = -mg = -(2kg)(-9.8m/s2) W = mg(x) W = (2 kg)(9.8 m/s2)(3 m) W = 58.8kgm2/s2 = 60 J

9 Energy due to an object’s motion.
Kinetic Energy Energy due to an object’s motion. KE = Kinetic Energy (J) m = mass (kg) v = velocity (m/s) KE = ½ mv2 If an object is not moving, it has zero kinetic energy

10 A 0.5 kg ball is thrown at a speed of 20 m/s.
Practice Problem 6: A 0.5 kg ball is thrown at a speed of 20 m/s. (a) Find its kinetic energy. KE = ½ mv2 KE = ½ (0.5 kg)(20 m/s)2 KE = 100 J All energy is measured in units of Joules (J)

11 Work-Energy Theorem When Applying A Force to an Object Causes Motion Work Done = Energy of Motion
Let the applied force be in same direction as the displacement… W = F•x W = ma x but F = ma, so from Kinematics, acceleration x displacement gives us velocity: vf2= v02 + 2a(x) rearranging vf2 - v02 2 = a(x) W = ½ m(vf2-v02)

12 Gravitational Potential Energy
Energy that results from an object’s position above the ground. This object has the potential to do work. PEgrav = mgh m = mass (kg) g = 9.8 m/s2 h = height (m)

13 Gravitational Potential Energy
Energy from a FIELD PEgrav = mgh = (mass)(9.8)(height) Where m = mass (kg) g = 9.8 m/s2 (on Earth at sea level) h = height of object above ground The assumption is that PE=0 at ground level The 0 of PE is a like the 0 of time – we set it where convenient. What you ACTUALLY measure is PE and t

14 Practice Problem 7: An 880. kg piano is raised to 4.00 m above the ground. How much PE does it have after being raised? PE = mgh PE = (880kg)(9.8m/s2)(4 m) =34496 kgm2 s2 PE= J

15 Conservation of Energy
Energy cannot be created or destroyed. Energy can be transformed from one form to another, but the total energy never changes.

16 Examples of Energy : Kinetic Energy Thermal Energy Sound Light Electrical Chemical Energy (energy of molecular bonds) Nuclear Energy (energy of nuclear bonds) mass (E=mc2, where c=3x108m/s) Energy Transfer: Work Heating Radiation


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