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Work, Energy & Power. Quick Review We've discussed FORCES  Magnitude – How hard is the “push”  Direction – Which way does it act upon the object  Applying.

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Presentation on theme: "Work, Energy & Power. Quick Review We've discussed FORCES  Magnitude – How hard is the “push”  Direction – Which way does it act upon the object  Applying."— Presentation transcript:

1 Work, Energy & Power

2 Quick Review We've discussed FORCES  Magnitude – How hard is the “push”  Direction – Which way does it act upon the object  Applying a FORCE causes an object to accelerate (F=ma) F (Units) lbs = lb-sec 2 /ft x ft/sec 2 m F = m x a lb-sec 2 /ft = slug

3 Quick Review We've discussed TORQUE  A FORCE that serves to “spin” an object around a given point  Torque = Force x Distance F T = F x D D T (Units) ft-lbs = lbs x ft

4 Quick Review We discussed gaining “mechanical advantage” Linear forces - Lever Mechanisms Rotary force (torque) - Gears, sheaves/belts, sprockets/chain Take the Next Logical Step!

5 Work Work is the application of a force over a distance  Lifting a weight from the ground and putting it on a shelf is a good example of work Wt D (Units) ft-lb = lbs x ft W = F x D

6 Energy Capacity for doing Work Two types -  Potential Energy (stored energy) Battery Stretched rubber band Elevated weight  Kinetic Energy (energy of motion) Car speeding down the road Many times both are present

7 Energy Kinetic Energy For an object of mass m, moving with velocity of magnitude V, this energy can be calculated from the formula E = ½ m x V 2 (Units) ft-lbs = lb-sec 2 /ft x ft 2 /sec 2

8 POWER Power is the work done in a unit of time Power is a measure of how quickly work can be done POWER (P) is the rate of energy generation (or absorption) over time: P = E/t The unit of power is the Watt 746 Watts = 1 Horsepower

9 Work & Power What can we say about the two examples shown below?  What can you say about how much work is done for each?  How about power requirements? (watts) Lift in 4 Seconds Lift in 2 Seconds Wt 10 ft

10 Work & Power Work = F x D  Force and Distance is independent of time  Work done is identical Power = E/t  Energy (E) = ½ m x V 2  Time (t) = halved  So E goes by V 2 and t is halved means Power required is doubled Lift in 4 Seconds Lift in 2 Seconds Wt 10 ft

11 3 Ways We Deliver Power Mechanical Stored Energy  Bungy, rubber band, spring / trigger required  Use lever principles to obtain “mechanical advantage” Pneumatics  Stored compressed air acts on cylinder  Use lever as above for “mechanical advantage” Motors  Variety of 12 VDC motors allowed  Use sprockets, sheaves and gears to gain advantage

12 MOTOR POWER 1HP = 746 watts HP = Torque x Speed Constant So let's look at 2 different motors...

13 Typical Motor Curve

14

15 Work-Energy-Power Summary Work – application of force over a distance W = F x D Energy - capacity for doing Work E = ½ M x V 2 Power – How quickly work can be done P = E/t t = time Horsepower = T x N Constant

16 ? 1. An example of Kinetic Energy would be: a) a moving car b) a stretched rubber band that was just released c) a charge particle in an electric field d) all of the above

17 An example of Potential Energy would be: a) a moving car b) a battery c) a book resting on a table d) both b and c

18 An example of a system having both kinetic and potential energy would be: a) a book resting on a table b) a piece of sugar c) an object in free fall d) a stretched rubber band

19 Which of the following statements is not correct a) energy is the capacity to do work b) Work can be express as Force x Distance c) power is the amount of work done in a unit of time d) the unit of power is the ft-lb


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