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        | Work & Energy are vector/scalar quantities |  | Definition 
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        | work  is done on an object by a constant force.  This force is constant in both magnitutiude & direction. |  | 
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        | Work defintion in terms of energy |  | Definition 
 
        | work is change in mechanical energy |  | 
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        | If motion and force are in the same direction so that : θ = 0 cos θ = 0 what will work be?  |  | Definition 
 
        | W= Fd For ex you push a cart 50 m with 30 N of force your work will be   W= 30 x 50 =1500 J |  | 
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        | T or F: Can force can be exerted on an object & do no work? |  | Definition 
 
        | True, ex you carry a grocery bag at rest  OR if you carry it horizontally across the room at a constant velocity   (this b/c there is horzontial force required to MOVE the bag at a constant velocity)   therefore theta is 90 and cos 90 =0 b/c displacment is perpendicular to force |  | 
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        | Energy is a (conserved/nonconserved) quantity   |  | Definition 
 
        | conserved, energy is not lossed or gained |  | 
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        | If gravity & normal force are perpendicular (90 angle) _____ work is done |  | Definition 
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        | translational kinetic energy is defined by what quanity? |  | Definition 
 
        | KE= 1/2mv2   aka work is force x displacment |  | 
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        | The work energy principle defined |  | Definition 
 
        | the net work done on object is equal to the change in the object's kinetic energy. |  | 
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        | Give the formula for work energy principle |  | Definition 
 
        | Wnet= ΔKE   OR Wnet= KE2 - KE1 |  | 
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        | Work done by forces that ____ the direction of motion such as _____ will be negative |  | Definition 
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        | Do centripetal forces do work? |  | Definition 
 
        | No, they are always perpendicular to motion |  | 
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        | if mass is doubled then kinetic energy is |  | Definition 
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        | if velocity is doubled then kinetic energy |  | Definition 
 
        | 4x times greater = is capable of doing 4x more work |  | 
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        | If the net work  (W) is positive then KE ___ If the net work (W) is negative then KE ___- If the net work is (W) is zero then KE |  | Definition 
 
        | 1. Increases 2. Decreases 3.same |  | 
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        | Potenital Energy is defined as |  | Definition 
 
        | energy associated with forces that depend on the position or configuration of an object/s REALTIVE to surroundings   |  | 
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        | examples of potential energy include |  | Definition 
 
        | wound-up spring(waiting to be released) stretched elastic band (waiting to be released) an object at some height above the ground  (like a cup on a counter) |  | 
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        | give formula that combines friction and Work by a nonconservative force |  | Definition 
 
        | -Ffrd = 1/2mv22 - 1/2mv12 -mgy2-mgy1   friction= (KE2-KE1)-(PE2-PE1) |  | 
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        |  Recall the previous example:  object at some height above the ground (like a cup on a counter) is an example of what specific potential energy? |  | Definition 
 
        | potential gravitational energy  (b/c of its position realtive to Earth) |  | 
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        | Potential Energy: In raising a mass 'm' to a height 'h', the work  done by the external force is expressed by what equation: |  | Definition 
 
        | Wext= Fext d cos 0 = mgh Wext=mg (y2-y1) Wext = PE2-PE1 =ΔPE     |  | 
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        | Official formula for gravitational potential energy |  | Definition 
 
        | PEgrav= mgy m= object mass in kg g= 9.8 m/s y= height in m |  | 
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        | Gravitational Potential Energy can become ______ if the object is dropped. |  | Definition 
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        | Potential energy is property part of |  | Definition 
 
        | system NOT whole b/c it depends on external forces |  | 
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        | Gravitational Potential Energy: The change in potential energy in terms of the work done  gravity itself can be written as: |  | Definition 
 
        | WG= -mg (y2- y1) WG= - (PE2 - PE1) WG= - Δ PE   therefore the work done by gravity on an object is NEGATIVE |  | 
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        | Gravitational P.E. depends on |  | Definition 
 
        | the VERTICAL height of the object above some reference level. |  | 
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        | The force to compress  or stretch a spring is represented by what formula? |  | Definition 
 
        | Fs = - kx where k= spring constant x= distance |  | 
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        | the further the spring is compressed or stretched causes  the force is _____ |  | Definition 
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        | Give the formula to find the potential energy in a stretched/compressed string measured from its equilibrium positon   |  | Definition 
 
        | elastic PE= 1/2 kx2 scalar value where x is the amount of spring stretched/compressed (meters) units: N |  | 
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        | Is there a single formula for potential energy? |  | Definition 
 
        | no, it depends on the force involved. note: kinetic energy does, 1/2mv2 |  | 
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        | Nonconservative force def |  | Definition 
 
        | work that is done by a force that depends on : path start point end point   ex: friction |  | 
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        | conservative force defined |  | Definition 
 
        | work  depends on intial + end position NOT PATH ex. gravity |  | 
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        | friction is a _____ force |  | Definition 
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        | tension in a cord is a ____ force |  | Definition 
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        | push or pull by a person is a ____force |  | Definition 
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        | Work done by a nonconservative force is equal to |  | Definition 
 
        | the total change in kinetic & potential energies |  | 
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        | Give the formula for work by a nonconservative force |  | Definition 
 
        | WNC = ΔKE +ΔPE 1/2mv12 + mgy1 = 1/2mv22 +mgy2   * remember friction, tension are ex |  | 
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        | when there are NO nonconservative forces   * the kinetic & potential energy changes are equal but opposite in sign  (-5 and + 5) |  | 
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        | Define the principle of total mechanical energy |  | Definition 
 
        | if onlt conservative forces are acting, the total mechanical energy of a system neither decreases or increases in ANY process . (aka it is conserved). |  | 
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        | Give the formula for the total mechanical energy |  | Definition 
 
        | E= KE + PE E= 1/2 mv2 + mgy   recall this is  energy is constant E1 =E2  energy before= energy after |  | 
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        | The rollercoaster problem: If there is no friction, then the speed of the rollercoaster will depend on |  | Definition 
 
        | current height compared to its starting height |  | 
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        | if there is a nonconservative force like friction, where does the KE +PE go?   |  | Definition 
 
        | become heat & temp of materials can be calculated |  | 
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        | rate at which work is done |  | 
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        | unit for power (P) capital P |  | Definition 
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        |   P (average power) = (in words) |  | Definition 
 
        | work/time = energy transformed |  | 
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        | P (average power) =  in terms of force & average velocity |  | Definition 
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        |   P  = W /t give another formula for average power in terms of potential energy |  | Definition 
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        | air resistance is a ____ force |  | Definition 
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        | motor/rocket propulsion is a _______ force |  | Definition 
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        | elastic PE energy formula : where there is kinetic energy such as firing  a spring loaded gun |  | Definition 
 
        | 1/2mv12 + 1/2 kx12  = 1/2 mv2 2 + 1/2 kx22 |  | 
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