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Unit 7, Chapter 20 CPO Science Foundations of Physics

Unit 7, Chapter 20

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Unit 7, Chapter 20. CPO Science Foundations of Physics. Unit 7: Electricity and Magnetism. Chapter 20 Electric Circuits and Power. 20.1 Series and Parallel Circuits 20.2 Analysis of Circuits 20.3 Electric Power, AC, and DC Electricity. Chapter 20 Objectives. - PowerPoint PPT Presentation

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Page 1: Unit 7, Chapter 20

Unit 7, Chapter 20

CPO ScienceFoundations of Physics

Page 2: Unit 7, Chapter 20

Unit 7: Electricity and Magnetism

20.1 Series and Parallel Circuits

20.2 Analysis of Circuits

20.3 Electric Power, AC, and DC Electricity

Chapter 20 Electric Circuits and Power

Page 3: Unit 7, Chapter 20

Chapter 20 Objectives1. Recognize and sketch examples of series

and parallel circuits.

2. Describe a short circuit and why a short circuit may be a dangerous hazard.

3. Calculate the current in a series or parallel circuit containing up to three resistances.

4. Calculate the total resistance of a circuit by combining series or parallel resistances.

5. Describe the differences between AC and DC electricity.

6. Calculate the power used in an AC or DC circuit from the current and voltage.

Page 4: Unit 7, Chapter 20

Chapter 20 Vocabulary Terms

series circuit parallel circuit short circuit network circuit circuit analysis power Kirchhoff’s voltage

law voltage drop direct current (DC)

alternating current (AC)

kilowatt Kirchhoff’s current

law horsepower power factor circuit breaker watt kilowatt-hour

Page 5: Unit 7, Chapter 20

20.1 Series and Parallel Circuits

Key Question:

How do series and parallel circuits work?

*Students read Section 20.1 AFTER Investigation 20.1

Page 6: Unit 7, Chapter 20

20.1 Series and Parallel Circuits In series circuits, current can only take one

path. The amount of current is the same at all points

in a series circuit.

Page 7: Unit 7, Chapter 20
Page 8: Unit 7, Chapter 20

20.1 Adding resistances in series

Each resistance in a series circuit adds to the total resistance of the circuit.

Rtotal = R1 + R2 + R3...Total

resistance(ohms)

Individual resistances

()

Page 9: Unit 7, Chapter 20
Page 10: Unit 7, Chapter 20

20.1 Total resistance in a series circuit Light bulbs, resistors, motors, and heaters

usually have much greater resistance than wires and batteries.

Page 11: Unit 7, Chapter 20

20.1 Calculate current

How much current flows in a circuit with a 1.5-volt battery and three 1 ohm resistances (bulbs) in series?

Page 12: Unit 7, Chapter 20
Page 13: Unit 7, Chapter 20

20.1 Voltage in a series circuit Each separate resistance

creates a voltage drop as the current passes through.

As current flows along a series circuit, each type of resistor transforms some of the electrical energy into another form of energy

Ohm’s law is used to calculate the voltage drop across each resistor.

Page 14: Unit 7, Chapter 20
Page 15: Unit 7, Chapter 20

20.1 Series and Parallel Circuits In parallel circuits the current can take more

than one path. Because there are multiple branches, the current

is not the same at all points in a parallel circuit.

Page 16: Unit 7, Chapter 20
Page 17: Unit 7, Chapter 20

20.1 Series and Parallel Circuits Sometimes these paths are called branches.

The current through a branch is also called the branch current.

When analyzing a parallel circuit, remember that the current always has to go somewhere.

The total current in the circuit is the sum of the currents in all the branches.

At every branch point the current flowing out must equal the current flowing in.

This rule is known as Kirchhoff’s current law.

Page 18: Unit 7, Chapter 20
Page 19: Unit 7, Chapter 20

20.1 Voltage and current in a parallel circuit

In a parallel circuit the voltage is the same across each branch because each branch has a low resistance path back to the battery.

The amount of current in each branch in a parallel circuit is not necessarily the same.

The resistance in each branch determines the current in that branch.

Page 20: Unit 7, Chapter 20

20.1 Advantages of parallel circuits

Parallel circuits have two big advantages over series circuits:

1. Each device in the circuit sees the full battery voltage.

2. Each device in the circuit may be turned off independently without stopping the current flowing to other devices in the circuit.

Page 21: Unit 7, Chapter 20

20.1 Short circuit A short circuit is a parallel path in a circuit with

zero or very low resistance. Short circuits can be made accidentally by

connecting a wire between two other wires at different voltages.

Short circuits are dangerous because they can draw huge amounts of current.

Page 22: Unit 7, Chapter 20

20.1 Calculate current

Two bulbs with different resistances are connected in parallel to batteries with a total voltage of 3 volts.

Calculate the total current supplied by the battery.

Page 23: Unit 7, Chapter 20

20.1 Resistance in parallel circuits

Adding resistance in parallel provides another path for current, and more current flows.

When more current flows for the same voltage, the total resistance of the circuit decreases.

This happens because every new path in a parallel circuit allows more current to flow for the same voltage.

Page 24: Unit 7, Chapter 20
Page 25: Unit 7, Chapter 20

20.1 Adding resistance in parallel circuits

A circuit contains a 2 ohm resistor and a 4 ohm resistor in parallel.

Calculate the total resistance of the circuit.

Page 26: Unit 7, Chapter 20

20.2 Analysis of Circuits

Key Question:

How do we analyze network circuits?

*Students read Section 20.2 AFTER Investigation 20.2

Page 27: Unit 7, Chapter 20

20.2 Analysis of Circuits

All circuits work by manipulating currents and voltages.

The process of circuit analysis means figuring out what the currents and voltages in a circuit are, and also how they are affected by each other.

Three basic laws are the foundation of circuit analysis.

Page 28: Unit 7, Chapter 20

20.2 Three circuit laws

Page 29: Unit 7, Chapter 20

20.2 Voltage divider circuit

Page 30: Unit 7, Chapter 20

20.2 Voltage divider

A circuit divides any supplied voltage by a ratio of the resistors.

Output voltage (volts)

resistor ratio

()

V0 = R1 Vi

R1 + R2

Input voltage (volts)

Page 31: Unit 7, Chapter 20

20.2 Solving circuit problems1. Identify what the problem is asking you to

find. Assign variables to the unknown quantities.

2. Make a large clear diagram of the circuit. Label all of the known resistances, currents, and voltages. Use the variables you defined to label the unknowns.

3. You may need to combine resistances to find the total circuit resistance. Use multiple steps to combine series and parallel resistors.

Page 32: Unit 7, Chapter 20

20.2 Solving circuit problems4. If you know the total resistance and current,

use Ohm’s law as V = IR to calculate voltages or voltage drops. If you know the resistance and voltage, use Ohm’s law as I = V ÷ R to calculate the current.

5. An unknown resistance can be found using Ohm’s law as R = V ÷ I, if you know the current and the voltage drop through the resistor.

6. Use Kirchhoff’s current and voltage laws as necessary.

Page 33: Unit 7, Chapter 20

20.2 Solving circuit problems A bulb with a resistance of 1Ω is to

be used in a circuit with a 6-volt battery.

The bulb requires 1 amp of current. If the bulb were connected directly

to the battery, it would draw 6 amps and burn out instantly.

To limit the current, a resistor is added in series with the bulb.

What size resistor is needed to make the current 1 amp?

Page 34: Unit 7, Chapter 20

20.2 Network circuits

In many circuits, resistors are connected both in series and in parallel.

Such a circuit is called a network circuit.

There is no single formula for adding resistors in a network circuit.

For very complex circuits, electrical engineers use computer programs that can rapidly solve equations for the circuit using Kirchhoff’s laws.

Page 35: Unit 7, Chapter 20

20.2 Calculate using network circuits Three bulbs, each with a

resistance of 3Ω, are combined in the circuit in the diagram

Three volts are applied to the circuit.

Calculate the current in each of the bulbs.

From your calculations, do you think all three bulbs will be equally bright?

Page 36: Unit 7, Chapter 20

20.3 Electric Power, AC, and DC Electricity

Key Question:

How much does electricity cost and what do you pay for?

*Students read Section 20.3 AFTER Investigation 20.3

Page 37: Unit 7, Chapter 20

20.3 Electric Power, AC, and DC Electricity

The watt (W) is a unit of power.

Power is the rate at which energy moves or is used.

Since energy is measured in joules, power is measured in joules per second.

One joule per second is equal to one watt.

Page 38: Unit 7, Chapter 20

20.3 Reviewing terms

Page 39: Unit 7, Chapter 20

20.3 Power in electric circuits

One watt is a pretty small amount of power.

In everyday use, larger units are more convenient to use.

A kilowatt (kW) is equal to 1,000 watts.

The other common unit of power often seen on electric motors is the horsepower.

One horsepower is 746 watts.

Page 40: Unit 7, Chapter 20

20.3 Power

P = VI Current (amps)

Voltage (volts)

Power (watts)

Page 41: Unit 7, Chapter 20

20.3 Calculate power

A light bulb with a resistance of 1.5Ω is connected to a 1.5-volt battery in the circuit shown at right.

Calculate the power used by the light bulb.

Page 42: Unit 7, Chapter 20

20.3 Paying for electricity Electric companies charge for

the number of kilowatt-hours used during a set period of time, often a month.

One kilowatt-hour (kWh) means that a kilowatt of power has been used for one hour.

Since power multiplied by time is energy, a kilowatt-hour is a unit of energy.

One kilowatt-hour is 3.6 x 106 joules.

Page 43: Unit 7, Chapter 20

20.3 Calculate power

Your electric company charges 14 cents per kilowatt-hour. Your coffee maker has a power rating of 1,050 watts.

How much does it cost to use the coffee maker one hour per day for a month?

Page 44: Unit 7, Chapter 20

20.3 Alternating and direct current The current from a battery

is always in the same direction.

One end of the battery is positive and the other end is negative.

The direction of current flows from positive to negative.

This is called direct current, or DC.

Page 45: Unit 7, Chapter 20

20.3 Alternating and direct current If voltage alternates, so

does current.

When the voltage is positive, the current in the circuit is clockwise.

When the voltage is negative the current is the opposite direction.

This type of current is called alternating current, or AC.

Page 46: Unit 7, Chapter 20

20.3 Alternating and direct current AC current is used for almost all high-power

applications because it is easier to generate and to transmit over long distances.

The 120 volt AC (VAC) electricity used in homes and businesses alternates between peak values of +170 V and -170 V at a frequency of 60 Hz.

AC electricity is usually identified by the average voltage, (120 VAC) not the peak voltage.

Page 47: Unit 7, Chapter 20
Page 48: Unit 7, Chapter 20

20.3 Power in AC circuits

For a circuit containing a motor, the power calculation is a little different from that for a simple resistance like a light bulb.

Because motors store energy and act like generators, the current and voltage are not in phase with each other.

The current is always a little behind the voltage.

Page 49: Unit 7, Chapter 20

20.3 Power for AC circuits

Electrical engineers use a power factor (pf) to calculate power for AC circuits with motors

P = VI x pf

Avg. current (amps)Avg. voltage (volts)

Power (watts)

power factor0-100%

Page 50: Unit 7, Chapter 20

Application: Wiring in Homes and Buildings

Page 51: Unit 7, Chapter 20

Application: Wiring in Homes and Buildings