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Published byArlene Bertina Baker Modified over 9 years ago
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Chapter 5: Work & Energy The Work/Energy Relationship
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Work done by a constant net force: W = F x ∆x For forces applied at an angle, θ: W=Fcosθ d “d” is the magnitude of displacement
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Work is only done when a force causes an object to move some distance. Work is measured in units called Joules (J). Work is a scalar quantity that can be positive or negative.
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Positive work results in a displacement in the same direction as the applied force. Work is negative when the force is opposite the displacement. F net Displacement F net Displacement Friction is doing negative work on the box. FkFk
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Work done by friction: W f = F k Δx
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Applying force at an angle can alter the frictional force. Reduction of frictional force because F y is upward, and reduces the normal force. Increase of frictional force because F y is downward, and increases the normal force. FyFy FyFy
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Net Work Done on an Object: W net = ∆KE = ½mv 2 – ½mv 0 2 Kinetic Energy of an Object: KE = ½mv 2
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Gravitational Potential Energy: PE = mgy *Can also be expressed as “weight x height” Work done by gravity: W g = -( PE f – PE i ) = -( mgy f – mgy i )
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Suppose that friction (or some other nonconnservative force) does work on a mechanical system: For example – a firefighter sliding down a pole to reach the first floor. Work done by a nonconservative force: W nc = ΔKE + Δ PE
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Conservation of Mechanical Energy: KE i + PE i = KE f + PE f If gravity is the only force doing work: ½mv 2 i + mgy i = ½mv 2 f + mgy f
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