Understanding Electricity Electric Current Electric current the flow

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Understanding Electricity

Understanding Electricity

Electric Current • Electric current: the flow of electrons through a conductor (like silver,

Electric Current • Electric current: the flow of electrons through a conductor (like silver, copper, gold, or aluminum) Electrons move in no particular direction, therefore there is no electric current Electrons move in one direction, therefore there is an electric current

Magnets & Electricity • An electric current is produced when a magnet is moved

Magnets & Electricity • An electric current is produced when a magnet is moved into a coil of wire in a circuit

Magnets & Electricity • http: //www. youtube. com/watch? feature=pl ayer_embedded&v=P 3 k. Jd 3

Magnets & Electricity • http: //www. youtube. com/watch? feature=pl ayer_embedded&v=P 3 k. Jd 3 MDeuk

Open Circuit

Open Circuit

Closed Circuit

Closed Circuit

Voltage • Voltage is the measure of the force that “pushes” electrons through a

Voltage • Voltage is the measure of the force that “pushes” electrons through a circuit • Similar to the pressure of water pushing it through pipes

Electric Current • Current is a flow rate of electrons in a circuit and

Electric Current • Current is a flow rate of electrons in a circuit and is measured in amperes • 1 ampere (amp) = 6. 24 x 1018 electrons per second • Similar to the flow of water through pipes

Power • Power = energy ÷ time • Ex: – There is more energy

Power • Power = energy ÷ time • Ex: – There is more energy in 1 kg of coal than 1 kg of TNT – But, TNT delivers more power because it releases its energy in much less time

Electric Power • Power is the rate that energy is generated or consumed •

Electric Power • Power is the rate that energy is generated or consumed • A watt is 1 Joule per second – Ex: lifting a small apple 1 meter in 1 second • 1 watt is equal to the rate of current flow when 1 volt moves 1 amp through a circuit

Putting It All Together • Watts = Volts x Amps • Ex: Calculate the

Putting It All Together • Watts = Volts x Amps • Ex: Calculate the wattage of a set of speakers with 120 V and 2. 5 amps. • W = 120 V x 2. 5 A = 300 W • Ex: Calculate the amps if the voltage is 120 and the appliance is rated at 650 W. • A = 650 W ÷ 120 V = 5. 4 amps

Scale of Electricity • Kilowatt = 1, 000 watts – Enough to power an

Scale of Electricity • Kilowatt = 1, 000 watts – Enough to power an average American home at any one time • Megawatt = 1 million watts – Enough to light a stadium at night • Gigawatt = 1 billion watts – Enough to power a major city

Power Plants • Limerick’s two reactors produce 2, 345 megawatts of electricity in total

Power Plants • Limerick’s two reactors produce 2, 345 megawatts of electricity in total • Enough energy to power more than 2 million average American homes

Electrical Consumption • Power is the rate that energy is generated or consumed, not

Electrical Consumption • Power is the rate that energy is generated or consumed, not the amount of energy • The rate of energy that a light bulb uses at any moment would be measured in watts • The amount of energy a light bulb uses over an entire day would be measured in watt-hours (Wh)

Electrical Consumption • Electricity is typically sold by the kilowatt hour (k. Wh) •

Electrical Consumption • Electricity is typically sold by the kilowatt hour (k. Wh) • 1 k. Wh = 1, 000 W of power used for 1 hour • 1 MWh = 1, 000 W of power used for 1 hour

Relationship Between Energy & Power • Energy = power x time • k. Wh

Relationship Between Energy & Power • Energy = power x time • k. Wh = k. W x h • k. Wh = energy • k. W = power • h = time

Relationship Between Energy & Power • A 10 k. W wind turbine can generate

Relationship Between Energy & Power • A 10 k. W wind turbine can generate 10 k. W of power under optimal conditions • It would be foolish to ask, “How long does it take to generate 10 k. W? ” – It’s similar to asking, “How long does it take to travel 10 miles per hour? ” – 10 k. W is the rate that it can generate energy, not the amount of energy it can generate in a period of time

Relationship Between Energy & Power • Energy is like distance – it’s an amount

Relationship Between Energy & Power • Energy is like distance – it’s an amount • Power is like speed – it’s a rate

Typical Wattages of Various Appliances • • • • Clock radio = 10 W

Typical Wattages of Various Appliances • • • • Clock radio = 10 W Clothes washer = 350– 500 W Clothes dryer = 1800– 5000 W Dishwasher = 1200– 2400 W Hair dryer = 1200– 1875 W Clothes iron = 1000– 1800 W Microwave = 750– 1100 W Refrigerator = 725 W Toaster = 800– 1400 W DVD = 20– 25 W Vacuum cleaner = 1000– 1440 W Water heater = 4500– 5500 W Laptop = 50 W

Electricity Bill

Electricity Bill

Energy Calculation Problems 1. How much energy (in Joules) does a 75 Watt light

Energy Calculation Problems 1. How much energy (in Joules) does a 75 Watt light bulb use when it is turned on for 25 minutes? 75 W × (1 J/s / 1 W) × (60 sec/1 min) × (25 min) = 112, 500 J

Energy Calculation Problems 2. A 100 Watt light bulb is 20% efficient. a) How

Energy Calculation Problems 2. A 100 Watt light bulb is 20% efficient. a) How many Joules does it use in 12 hours of operation? 100 W × (1 J/s / 1 W) × (60 sec/1 min) × (60 min/ 1 hr) × 12 hr = 4, 320, 000 J

Energy Calculation Problems b) How much energy (in Joules) does the bulb convert to

Energy Calculation Problems b) How much energy (in Joules) does the bulb convert to light during 12 hours? 4, 320, 000 J × 0. 2 = 864, 000 J light

Energy Calculation Problems c) How many k. Wh does it use in 12 hours

Energy Calculation Problems c) How many k. Wh does it use in 12 hours of operation? 100 W × (1 k. W/1, 000 W) × 12 hr = 1. 2 k. Wh

Energy Calculation Problems 3. An electric clothes dryer has a power rating of 4000

Energy Calculation Problems 3. An electric clothes dryer has a power rating of 4000 W. Assume a family does 5 loads of laundry each week for 4 weeks. Each dryer load takes 1 hour to complete. a) Find the energy used in Joules and k. Wh. 4000 W × (1 J/s / 1 W) × (3600 s/hr) × (1 hr/load) × (5 loads/week) × (4 weeks) = 288, 000 J 288, 000 W× (1 Wh/3, 600 s) = 80, 000 Wh = 80 k. Wh