Work and Energy Energy Conservation
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1 Work and Energy Energy Conservation
2 MidterM 1 statistics Mean = Average =
3 Clicker Question #5 Rocket Science!!! The major principle of rocket propulsion is: a) Conservation of energy b) Conservation of force c) Conservation of velocity d) Conservation of momentum e) Conservation of volume 3
4 New term: Work Work carries a special meaning in physics Simple form: work = force distance W = F d Note: force and distance are vectors, but W is a scalar Means: (magnitude of F component along d ) (magnitude of d) Work can be done by you, as well as on you Are you the pusher or the pushed? Work is a measure of expended energy Work makes you tired But sometimes doing no work (physics-wise) makes you tired! Examples Push a box across the floor: work by you against friction force Get accelerated in your car: work on you by car's engine Hold a barbell over your head for 30 minutes Oops: no work, physics-wise! (F yes, but d=0) Why are you tired? Ans: your muscles are flexing just to stay still 4
5 Work = Energy Energy is "the ability to do work" Raised brick can do work: let it fall on nail How did it get raised? I did work on brick Where does energy go? Force on nail distance driven Work = F d = energy So, unit of work = newton-meter = joule (J) Different kinds of energy Energy due to motion: kinetic energy (KE) example: falling brick Due to position near earth: gravitational energy (GE) example: brick before it is dropped (compare to brick on ground) GE is one kind of potential energy = energy due to location Energy due to random motion of molecules: thermal energy (heat) more on heat soon... James Joule, Energy released by breaking up molecules (chemical) or nuclei (nuclear) 5
6 Gravitational Energy (GE) Gravitational (Potential) Energy near the surface of the Earth: Work = Force Distance m W = mg h h Lift the mass = spend energy (do work on mass). m Drop the mass = get energy (mass can do work for me!) Recover work done by whoever lifted it! GE = 'stored work'. BUT there is no universal zero-point for the h used in the GE formula! Lift 10kg mass 1 m above floor: W=mgh=100N 1m=100 J of GE relative to floor. Floor might be 10 m above ground! GE =1000 J relative to ground. Building might be on edge of Grand Canyon... etc Only differences in vertical position matter: always must specify relative to what. 6
7 Only vertical displacements affect GE Ramp = tool to lift heavy weights Exert a smaller vertical force over a larger distance to achieve the same change in gravitational potential energy (height raised) Total work done may be larger (if friction along ramp!) Larger Force Short Distance Smaller Force Long Distance Normal component F up` mg Push 100 kg mass up a ramp 10 m long and 1 m high mg = 980 M N (220 lb) of force to lift directly: task for strong person! Work done = (980 N) (1 m) = 980 N m (J) for direct lift Extend over 10 m, and only 98 N (22 lb) is needed: anyone can do it Work done is still 980 J - neglecting frictional forces/losses along ramp parallel component 7
8 Work is Exchange of Energy Energy is the capacity to do work Two main categories of energy Kinetic Energy: Energy of motion A moving baseball can do work A falling anvil can do work Thermal energy = KE of molecules Potential Energy: Stored (latent) capacity to do work Gravitational potential energy (perched on cliff) Mechanical potential energy (as in a compressed spring) Chemical potential energy (stored in molecular bonds) Nuclear potential energy (in bonds between nucleons) Energy can be converted between types 8
9 Everyday Energy Conversion Falling object converts gravitational potential energy into kinetic energy Friction converts kinetic energy into thermal energy makes things hot (rub your hands together) irretrievable energy: dispersed among molecules! Truck's motor converts chemical energy (gasoline) into KE Toaster converts electrical energy (KE of electrons in wires) into thermal energy Generator converts mechanical energy into electrical energy Doing work on something increases that object s energy by amount of work done, transferring energy from the agent doing the work Work done by something decreases object's energy by transferring energy from that object 9
10 Energy is "Conserved"! The total energy (in all forms) in an closed system remains constant the whole Universe is a "system" too Energy cannot be created or destroyed, but can go from one form to another This is one of Nature s conservation laws Conservation laws apply to: Energy (includes mass via E = mc 2 ) Momentum Angular Momentum and, as we'll see: Electric Charge Properties relating to nuclear forces (with no macro-world examples) Conservation laws are fundamental in physics, and stem from symmetries of nature Conservation of energy relates to time-reversal symmetry Conservation of momentum relates to spatial (or rotational) symmetries Other physical quantities are also conserved at subatomic level: always related to some symmetry property of forces involved 10
11 Energy Conservation Demonstrated Roller coaster car lifted to initial height (put energy in) Converts gravitational potential energy to motion Fastest at bottom of track Re-converts kinetic energy back into potential as it climbs the next hill "under its own momentum" 11
12 Quantifying Kinetic Energy: KE = ½mv 2 The kinetic energy for a mass in motion is KE = ½ mv 2 notice: depends on (speed) 2 Example: 1 kg object moving at 10 m/s (1/2)(1kg 10m/s) 2 = 50 (kg-m/s 2 ) m = 50 N-m = 50 J of kinetic energy Ball dropped from rest at a height h (GE = mgh) hits the ground with speed v : compare its original GE with its final KE x=h t=0 KE=0 GE=mgh x=0 t= 2gh KE=½mv 2 GE=0 We expect conservation of E so should have ½mv 2 = mgh h = (½)gt 2 (distance travelled in free fall from rest: x = (½)at 2 ) v = gt (v) 2 = (gt) 2 = g 2 t 2 (v after free-falling for time = t) GE = mgh = mg (½gt 2 ) = (½)mg 2 t 2 = ½mv 2 = KE - check! Ball has converted its gravitational potential energy into kinetic energy: the energy of motion This gives us a simpler way to find v of falling object: energy GE initial =mgh =KE final = ½ mv 2 Notice m cancels out: doesn't matter, v 2 = 2gh for any mass 12
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