Electric Circuits. Physics 6 th Six Weeks

Similar documents
Electric Circuits Notes 1 Circuits

Book page Syllabus 2.8, 2.9, Series and parallel circuits

Unit 7 Parallel Circuits

Vocabulary. Electric Current. Electric Circuit. Open Circuit. Conductors. Insulators. Ohm s Law Current. Voltage. Resistance.

Unit 8 Combination Circuits

ELECTRIC CIRCUIT PROBLEMS 12 AUGUST 2014

Chapter 20 Electric Circuits

Electric Circuits. Have you checked out current events today?

Kirchhoff s laws. Objectives. Assessment. Assessment. Assessment. Assessment 5/27/14. Apply Kirchhoff s first and second laws.

The following symbols are used in electric circuits:

CK-12 Physics Concepts - Intermediate Answer Key

1 V = IR P = IV R eq. 1 R i. = R i. = R eq. V = Energy Q. I = Q t

Circuitry II. Name: Date: Section C D F. Mr. Alex Rawson Physics

Chapters 35: Electric Circuits

Chapter 12 Electric Circuits

Current Electricity. What is Current Electricity? Electrical Circuits Electrochemical Cells. Wet, Dry and Fuel Cells

Regents Physics Mr. Mellon Based on Chapter 22 and 23

Pre-Lab for Batteries and Bulbs

Chapter 13. Electric Circuits

South Pasadena A.P. Physics Chapter Electric Current & DC Circuits Date / / Period Electricity Practice Test

Series and Parallel Circuits Basics 1

Voltage, Current and Resistance

Activity Electrical Circuits Simulation

Electromagnetism Unit- Current Sub-Unit

Electric Circuits Vocabulary

Any path along which electrons can flow is a circuit A Battery and a Bulb

Chapter 23 Circuits. Chapter Goal: To understand the fundamental physical principles that govern electric circuits. Slide 23-1

PH213 Chapter 26 solutions

Chapter 20. Circuits. q I = t. (a) (b) (c) Energy Charge

Circuits. Ch. 35 in your text book

Resistance and Ohm s Law

Resistors in Series or in Parallel

Circuits and Circuit Elements

Resistance and Ohm s Law

Unit 3. Electrical Circuits

Draw, in the space below, a circuit diagram of this circuit. Use the correct symbols for each part of the circuit.

Series and parallel resistances

Activity Electrical Circuits Simulation

1.71 Electric Circuits

A piece of wire of resistance R is cut into five equal parts. These parts are then connected in

ANSWERS AND MARK SCHEMES. (a) 3 A / 2 1 = 1.5 A 1. (b) 6 V 1. (c) resistance = V / I 1 = 6 / (b) I = V / R 1 = 3 / 15 1 = 0.

Lightbulbs and Dimmer Switches: DC Circuits

Putting it All Together

Combined Series and Parallel Circuits

AP Physics - Problem Drill 14: Electric Circuits

Why it s important: Electrical circuits are the basis of every electrical device, from electric lights to microwave ovens to computers.

Series and Parallel DC Circuits

ELECTRICAL CIRCUITS. All you need to be an inventor is a good imagination and a pile of junk. -Thomas Edison

Ohm s Law. 1 Object. 2 Apparatus. 3 Theory. To study resistors, Ohm s law, linear behavior, and non-linear behavior.

A resistor adds resistance to a circuit. Describe what the effect of adding resistance would have on the current flowing in the circuit.

Born: March 16, 1789, Erlangen, Germany Died: July 6, 1854, Munich, Germany Education: University of Erlangen-Nuremberg

Electric Circuits. Alternate Units. V volt (V) 1 V = 1 J/C V = E P /q V = W/q. Current I ampere (A) 1 A = 1 C/s V = IR I = Δq/Δt

ELECTRIC Circuits Test

Closed circuit complete path for electrons follow. Open circuit no charge flow and no current.

(a) In the circuit below, lamps P and Q are identical. The reading on the ammeter is 3A. The cell shown is of emf. 6V. A P [2] ...

DC Circuits and Ohm s Law

DC Circuits and Ohm s Law

Ohm s Law and Electrical Circuits

Syllabus OP49 Test electrical conduction in a variety of materials, and classify each material as a conductor or insulator

Introduction to Engineering ENGR Electrical Engineering. Dr. Coates

Date Period Name. For each description on the left, write the letter of the matching item.

A battery transforms chemical energy into electrical energy. Chemical reactions within the cell create a potential difference between the terminals

I = q/ t units are C/s = A (ampere)

Combined Series and Parallel Circuits

A battery transforms chemical energy into electrical energy. Chemical reactions within the cell create a potential difference between the terminals

Resistance and Ohm s law

Refer to your text book (page 349 to 352) (1) Draw a circuit diagram to represent the wiring in a typical parallel circuit.

Electric Current & DC Circuits

Q2. Figure 1 shows the oscilloscope trace an alternating current (a.c.) electricity supply produces.

Bell Ringer: Define to the best of your ability the definition of: Current Voltage Resistance

Exercise 3: Ohm s Law Circuit Voltage

VISUAL PHYSICS ONLINE. Experiment PA41A ELECTRIC CIRCUITS

Series Circuit: Electric Circuits

ELECTRICITY. Now that s shocking!

Electricity Transition Questions Applied General in Science

Downloaded from

1 What is an example of a device that changes chemical energy into electrical energy? (A) battery (B) generator (C) light bulb (D) transformer

Ohm s Law. 1 Object. 2 Apparatus. 3 Theory. To study resistors, Ohm s law, linear behavior, and non-linear behavior.

RESISTANCE & OHM S LAW (PART I

Basic Circuits. PC1222 Fundamentals of Physics II. 1 Objectives. 2 Equipment List. 3 Theory

PHYSICS FORM 5 ELECTRICITY

21.1 Resistors in Series and Parallel

Chapter 23 Electric Current (cont.)

Electrical Circuits I (ENGR 2405) Chapter 2 Ohm s Law, KCL, KVL, Resistors in Series/Parallel

8) Name three more types of circuits that we will not study in this class.

Duration of resource: 23 Minutes. Year of Production: Stock code: VEA12041

charge time Electric Current and Circuits Current HEAT will flow if there is a difference in temperature

PHYSICS 3204 PUBLIC EXAM QUESTIONS (Electric Circuits)

Electric Circuits. Part One: Electric Circuits

Ohm's Law and the Measurement of Resistance

OHM'S LAW AND RESISTANCE NETWORKS OBJECT

HANDS-ON ACTIVITY 4 BUILDING SERIES AND PARALLEL CIRCUITS BACKGROUND WIRING DIRECTIONS

Lab 4 OHM S LAW AND KIRCHHOFF S CIRCUIT RULES

Strand G Unit 3: Electrical Circuits. Introduction. Learning Objectives. Introduction. Key Facts and Principles.

Section 18.1 Sources of emf. Section 18.2 Resistors in Series. Section 18.3 Resistors in Parallel

Series and Parallel Resistors

ENGINEERING COUNCIL CERTIFICATE LEVEL ENGINEERING SCIENCE C103

Električni krugovi. Copyright 2015 John Wiley & Sons, Inc. All rights reserved.

Wallace Hall Academy Physics Department. Electricity. Pupil Notes Name:

Unit 6 ~ Learning Guide Name:

Transcription:

Electric Circuits Physics 6 th Six Weeks

Electric Circuits (a review) A circuit is a path through which electricity can flow Electric Circuits always contain 3 things: a voltage source, a conductor (usually a wire), and 1 or more devices which use the electrical energy. If the pathway that the electrons must travel is broken it is an open circuit. If the pathway that the electrons must travel is complete then it is a closed circuit. There are two forms of electric circuit: series circuits and parallel circuits.

Basic Circuit Diagram Symbols Note: an Ammeter is a tool that is used to measure current or amps. a Voltmeter is a tool that is used to measure voltage.

Series Circuits Series Circuit a circuit in which the current (or flow of electrons) has only one loop to flow through. Example: Christmas lights and a flashlight.

Series Circuits and Current I battery = I 1 = I 2 = I 3 =... Current can be compared to how many soldiers march past a given point in a period of time. The current in a series circuit everywhere is the same. Therefore, the rate at which charges flow (aka the current) remains the same everywhere If you know the voltage and resistance at that point in a series circuit, you can use Ohm s Law to calculate it at that point.

Series Circuits and Resistance To calculate the total resistance of a series circuit, simply Add the amount of resistance of each device together. For example if you have a series circuit with a light bulb that Has a resistance of 10 Ω and another light bulb that has a resistance Of 20 Ω, then the total resistance in that circuit is 30 Ω Since resistance is larger in a series circuit, light bulbs in A series circuit would be dimmer than those in a parallel circuit.

Series Circuits and Resistance In a series circuit, the equivalent resistance of the circuit (R eq ) is equal to the sum of the resistors. R eq = R 1 + R 2 + R 3 +...

Series Circuits and voltage drop ΔV battery = ΔV 1 + ΔV 2 + ΔV 3 +... As charges move through a circuit, they may lose energy from one resistor to another it is as if an army of marching soldiers get tired and march less energetically along a road from place A to place B. This loss in electric potential is referred to as a voltage drop. It occurs as the electrical energy of the charge is transformed to other forms of energy (thermal, light, mechanical, etc.) within the resistors or loads. Voltage drop in a series circuit is equal to Current x Resistance at each point. Current in series circuit is voltage divided by total resistance In a parallel circuit voltage is the same everywhere only dropping when it gets back to the battery or power source

Series Circuits and voltage drop If an electric circuit powered by a 1.5-volt cell is equipped with more than one resistor, then the cumulative loss of electric potential is 1.5 volts. There is a voltage drop for each resistor, but the sum of these voltage drops is 1.5 volts - the same as the voltage rating of the power supply. Consider the two circuits shown below in Diagrams A and B. Suppose that you were to asked to determine the two unknown values of the electric potential difference across the light bulbs in each circuit. The sum of the voltage drop is equal to the voltage difference of the power source. ΔV battery = ΔV 1 + ΔV 2 + ΔV 3 +...

Series Circuits and voltage drop The voltage difference from one end of the battery (produced by the chemical reaction within) is 12 V which causes the charges to flow through the circuit. The voltage leaves the battery (at Point A) with 12 V of energy and reaches the first resistor where it experiences a voltage drop of 3 V The voltage now down to 9 V and reaches the second resistor where it experiences a voltage drop of 7 V The voltage now down to 2V and reaches the third and final resistor where it experiences the final voltage drop of 2V before the electrons return back to the battery with a voltage of 0 V. The cycle will continue as the newly weak electrons are energized and sent out from the battery through the circuit until the chemical reaction has run its course.

Voltage Drop: Series v Parallel

Total Resistance of a Series Circuit (as seen on the STAAR Formula Chart)

Example 4: Total Equivalent Resistance for resistors in a series circuit What is the total resistance if R 1 = 2 Ω, R 2 = 3 Ω, and R 3 = 4 Ω R Total = 2 Ω + 3 Ω + 4 Ω R Total = 9 Ω

Series Circuits Review Pit Stop One pathway Series Circuits Voltage drop occurs total voltage equals the sum of the voltage values at each resistor Current is the same everywhere Every device must function to have a complete circuit Total Resistance is the sum of the individual resistances Ex: If a battery was hooked up to a 6V battery in a series circuit with 3 resistors (each with 2 Ω of resistance), the voltage would drop by 2V through each until it was 0 V back at the battery. The current is the same through all

Parallel Circuits Parallel Circuits circuits that contain 2 or more branches for current (or the flow of electrons) to move through. The advantage of a parallel circuit is that when one branch of the circuit is open, the current continues to flow through the other branches (thus individual parts can be turned off and on). Examples: home wiring, car wiring.

Total Resistance of a Parallel Circuit (as seen on the STAAR Formula Chart)

Parallel Circuits and Resistance To find the Total Resistance of a Parallel Circuit, calculate the reciprocal of the sum of the reciprocals of the resistance of each pathway. therefore In the calculator: R = (20-1 + 30-1 + 40-1 ) -1 = 9.23 Ω ~ 9 Ω

Parallel Circuits and Resistance Remember: The total equivalent resistance in a parallel circuit Is equal to the reciprocal of the sum of the reciprocals of the resistors.

Example 5: Total Resistance of a Parallel Circuit What is the total resistance if R 1 = 20 Ω and R 2 = 30 Ω 1 R = 20 1 + 30 1 R = (20 1 + 30 1 ) 1 R 12 Ω

Parallel Circuits and Current The current outside the branches is equal to the sum of the current in the individual branches.. Thus the branch of Resistor 1, with a current of 2 A and the branch of Resistor 2 with a current of 4 A will yield the current of 6 A outside of both branches

Parallel Circuits and voltage drop V battery = V 1 = V 2 = V 3 =... In a parallel circuit voltage is the same everywhere only dropping when it gets back to the battery or power source A charge does not pass through every resistor rather it passes through a single resistor Thus, the entire voltage drop across that resistor must match the battery voltage. It matters not whether the charge passes through resistor 1, resistor 2, or resistor 3, the voltage drop across the resistor that it chooses to pass through must equal the voltage of the battery. If three resistors are placed in parallel branches and powered by a 12-volt battery, then the voltage drop across each one of the three resistors is 12 volts.

Parallel Circuits A Review Pit Stop Multiple pathways Parallel Circuits No voltage drop occurs voltage is the same everywhere at each component Current differs at each resistor each branch is like its own series circuit Total current = the sum of the current of each branch Individual parts may fail and the circuit remains functional Total Resistance is equal to the inverse of the sum of the reciprocals of the individual resistances Ex: the same battery & 3 resistors are in a parallel circuit, the currents through each resistor combine to total the overall current. There would only be one, overall amount of voltage drop 6V back at the battery.

Short Circuits A short circuit is a circuit path with zero or very low resistance. A short circuit can be created by connecting a wire directly between two ends of a battery. Short circuits are often created accidentally by connecting a wire between two other wires of different voltages, creating a parallel path of very low resistance. Short circuits are dangerous because they can cause dangerous amounts of current. Large amounts of current could cause a wire to melt instantly and cause fires or burns.

Series vs. Parallel in summation Series Circuits One pathway Voltage drop occurs total voltage equals the sum of the voltage values at each resistor Parallel Circuits Multiple pathways No voltage drop occurs voltage is the same everywhere at each component Current is the same everywhere Every device must function to have a complete circuit Total Resistance is the sum of the individual resistances Ex: If a battery was hooked up to a 6V battery in a series circuit with 3 resistors (each with 2 Ω of resistance), the voltage would drop by 2V through each until it was 0 V back at the battery. The current is the same through all Current differs at each resistor each branch is like its own series circuit Total current = the sum of the current of each branch Individual parts may fail and the circuit remains functional Total Resistance is equal to the inverse of the sum of the reciprocals of the individual resistances Ex: the same battery & 3 resistors are in a parallel circuit, the currents through each resistor combine to total the overall current. There would only be one, overall amount of voltage drop 6V back at the battery.

Types of Current Direct Current Current that flows in only one direction through a wire. Known as DC. Direct Current is produced by batteries. Alternating Current The electric current that reverses its direction regularly. Known as AC. Alternating Current is the electric current produced by electric generators and is used in home wiring.