Chapter 27: Current & Resistance

Similar documents
Chapter 27: Current & Resistance. HW For Chapter 27: 6, 18, 20, 30, 42, 48, 52, 56, 58, 62, 68

Electricity CHARGE. q = 1.6 x10-19 C

Chapter 31: Current & Resistance & Simple Circuits

Chapter 28: DC and RC Circuits Kirchhoff s Rules

PHYS 1444 Section 003. Lecture #12

Chapter 31 HW. Due Tuesday Nov 18 th Turn in Thursday, Nov 20 th, Exam Day

Maxwell s Equations. q ε. Gauss's law electric. Gauss's law in (magnetic): B da 0. Faraday's law: Ampere-Maxwell law

Electrical Circuits. Sources of Voltage

RECALL?? Electricity concepts in Grade 9. Sources of electrical energy Current Voltage Resistance Power Circuits : Series and Parallel

Chapter 27. Current and Resistance

Chapter 25 Electric Currents and Resistance. Copyright 2009 Pearson Education, Inc.

Chapter 27. Current And Resistance

Announcements. l LON-CAPA #7 and Mastering Physics (to be posted) due Tuesday March 11

ELECTRIC CURRENT. Ions CHAPTER Electrons. ELECTRIC CURRENT and DIRECT-CURRENT CIRCUITS

Chapter 24: Electric Current

52 VOLTAGE, CURRENT, RESISTANCE, AND POWER

ELECTRIC CURRENT INTRODUCTION. Introduction. Electric current

General Physics (PHY 2140)

Physics 1302W.400 Lecture 21 Introductory Physics for Scientists and Engineering II

Static Electricity. Electric Field. the net accumulation of electric charges on an object

ELECTRICITY Electric Fence Experiment.

Section 1: Electric Charge and Force

ELECTRICITY. Chapter ELECTRIC CHARGE & FORCE

Electric Current. Chapter 17. Electric Current, cont QUICK QUIZ Current and Resistance. Sections: 1, 3, 4, 6, 7, 9

Read Chapter 7; pages:

Chapter 7. Electricity. Teacher Answer Key. Broughton High School of Wake County

V R I = UNIT V: Electricity and Magnetism Chapters Chapter 34: Electric Current. volt ohm. voltage. current = I. The Flow of Charge (34.

Section 1 Electric Charge and Force

Lecture (07) Electric Current and Resistance By: Dr. Ahmed ElShafee Dr. Ahmed ElShafee, ACU : Spring 2015, Physics II

PHYS 1441 Section 001 Lecture #10 Tuesday, June 21, 2016

Chapter 17. Current and Resistance. Sections: 1, 3, 4, 6, 7, 9

Chapter 20: Electric Current, Resistance & Ohm s Law. Brent Royuk Phys-112 Concordia University

PHYS 1442 Section 001. Lecture #5. Chapter 18. Wednesday, June 17, 2009 Dr. Jaehoon Yu

Note on Posted Slides. Flow of Charge. Electricity/Water Analogy: Continuing the Analogy. Electric Current

Chapter19-Magnetism and Electricity

11. ELECTRIC CURRENT. Questions and Answers between the forces F e and F c. 3. Write the difference between potential difference and emf. A.

Electroscope Used to are transferred to the and Foil becomes and

Electric Currents and Simple Circuits

Chapter 20: Electric Current, Resistance & Ohm s Law

PHYS 1444 Section 002 Lecture #13

LESSON 5: ELECTRICITY II

Note 5: Current and Resistance

Current and Resistance

Chapter 24: Electric Current

Electric Currents and Circuits

Electricity and Electromagnetism SOL review Scan for a brief video. A. Law of electric charges.

Physics Lecture 19: FRI 10 OCT

Chapter 25: Electric Current

Electric Current. Electric current is the rate of flow of charge through some region of space The SI unit of current is the ampere (A)

Electricity Test Review

Handout 5: Current and resistance. Electric current and current density

Closed loop of moving charges (electrons move - flow of negative charges; positive ions move - flow of positive charges. Nucleus not moving)

Preliminary Course Physics Module 8.3 Electrical Energy in the Home Summative Test. Student Name:

Chapter 25 Electric Currents and Resistance. Copyright 2009 Pearson Education, Inc.

College Physics B - PHY2054C


Downloaded from

Chapter 27 Current and Resistance 27.1 Electric Current

Properties of Electric Charge

Chapter 17 Electric Current and Resistance Pearson Education, Inc.c

Name: Class: Date: 1. Friction can result in the transfer of protons from one object to another as the objects rub against each other.

Direct Currents. We will now start to consider charges that are moving through a circuit, currents. Sunday, February 16, 2014

Greek Letter Omega Ω = Ohm (Volts per Ampere)

Chapter 27 Current and resistance

Electricity. What is electricity?

Electricity. Chapter 21

Chapter 22: Current and Resistance Solutions

Chapter 27. Current And Resistance

Chapter 27. Current and Resistance

PHY232 Spring 2008 Jon Pumplin (Original ppt courtesy of Remco Zegers) Direct current Circuits

Question 3: How is the electric potential difference between the two points defined? State its S.I. unit.

3 Electric current, resistance, energy and power

670 Intro Physics Notes: Electric Current and Circuits

PHYSICS. Chapter 27 Lecture FOR SCIENTISTS AND ENGINEERS A STRATEGIC APPROACH 4/E RANDALL D. KNIGHT

Electric Current. You must know the definition of current, and be able to use it in solving problems.

Chapter 33 - Electric Fields and Potential. Chapter 34 - Electric Current

Ohms Law. V = IR V = voltage in volts (aka potential difference) I = Current in amps R = resistance in ohms (Ω)

Electricity

Electromagnetism Review Sheet

Chapter 19. Electric Current, Resistance, and DC Circuit Analysis

Chapter 21 Electric Current and Circuits

Question Bank. Electric Energy, Power and Household Circuits

Chapter 17. Current and Resistance

For an electric current to flow between two points, two conditions must be met.

Chapter 16. Current and Drift Speed. Electric Current, cont. Current and Drift Speed, cont. Current and Drift Speed, final

Chapter 26 Current and Resistance

Announcements. l Help room hours (1248 BPS) Ian La Valley(TA) Mon 4-6 PM Tues 12-3 PM. Wed 6-9 PM

9. Which of the following is the correct relationship among power, current, and voltage?. a. P = I/V c. P = I x V b. V = P x I d.

Physics 142 Steady Currents Page 1. Steady Currents

Chapter 25 Current, Resistance, and Electromotive Force

4.2.1 Current, potential difference and resistance

Current and Resistance

1 of 23. Boardworks Ltd Electrical Power

Electric charge is conserved the arithmetic sum of the total charge cannot change in any interaction.

Nama :.. Kelas/No Absen :

AP Physics C - E & M

General Physics (PHY 2140)

Electron Theory of Charge. Electricity. 1. Matter is made of atoms. Refers to the generation of or the possession of electric charge.

Chapter 3: Current and Resistance. Direct Current Circuits

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

Transcription:

Chapter 27: Current & Resistance HW For Chapter 27: 7th/6th: 5/6, 8/8, 11/15, 16/26, 19/31, 31/44, 38/52, 42/55, 44/56, 48/62, 52/68, and also do the Multiple Choice and turn it in!

Current: Dead or Alive DEATH: NEUROLOGIC CRITERIA: An individual with irreversible cessation of all brain function, including the brain stem, is dead. CARDIOPULMONARY CRITERIA: An individual with irreversible cessation of circulatory and respiratory function is dead.

Positive Charges move from HI to LOW potential. HI V LOW V

Negative Charges move from LOW to HI potential. HI V LOW V

HOW FAST DO ELECTRONS MOVE IN A CURRENT CARRYING CONDUCTING WIRE??

Electron Speed is called the DRIFT Velocity. v = Δp/m=Ft/m = qet/m v d = qe m τ Drift velocity ~.001 m/s!!! Electric Fields travel at the speed of light!

Current I = dq dt I = Coulomb/second = Ampere Current flows from a higher potential to a lower potential (electrons flow the opposite way). Current carrying wires are neutral! DC current flows in one direction AC current oscillates back and forth Electrons have a drift velocity of.001m/s! Electric Fields travel at speed of light

Engine Current Problem The starter motor of a car engine draws a current of 150 A from the battery. The copper wire to the motor is 5.0 mm in diameter and 1.2 m long. The starter motor runs for 0.80 s until the car engine starts. a. How much charge passes through the starter motor? (a) Current is defined as I = Q/Δt, so the charge delivered in time Δt is Q = IΔt = (150 A)(0.80 s) = 120 C

Current is charge in motion Charge, e.g. electrons, exists in conductors with a number density, n e (n e approx 10 29 m -3 ) Somehow put that charge in motion: effective picture - all charges move with a velocity, v d real picture - a lot of random motion of charges with a small average equal to v d v = Δp/m=Ft/m = qet/m Current density, J, is given by J = q e n e v d = qnv v unit of J is C/m 2 sec or A/m 2 (A Ampere) and 1A 1C/s current, I, is J times cross sectional area, I = J πr 2 for 10 Amp in 1mm x 1mm area, J = 10 +7 A/m 2, and v e is about 10-3 m/s (Yes, the average velocity is only 1mm/s!) d = qe m τ I J = = qnv A

Atomic Vision of Ohm s Law E-field in conductor (resistor) provided by a battery Charges are put in motion, but scatter in a very short time from things that get in the way it s crowded inside that metal defects, lattice vibrations (phonons), etc Typical scattering time τ = 10-14 sec Charges ballistically accelerated for this time and then randomly scattered Average velocity attained in this time is v = Ft/m = qeτ/m Current density is J = qnv so current is proportional to E which is proportional to Voltage OHM s LAW J = (q 2 nτ/m)e or J = σ E σ = conductivity v d = qe m τ I J = E qnv A = σ = σ = 2 qn τ m

Engine Current Problem Again The starter motor of a car engine draws a current of 150 A from the battery. The copper wire to the motor is 5.0 mm in diameter and 1.2 m long. The starter motor runs for 0.80 s until the car engine starts. a. How much charge passes through the starter motor? b. What is the drift speed of the electrons? Show how the units work out! ( 28 3 ) electron number density: 8.5 10 m I J = E qnv A = σ = v = J I A I 150 A ne = ne = πrne = π = ( 0.0025 m) ( 8.5 10 m )( 1.60 10 C) d 2 2 28 3 19 4 5.617 10 m/s

Fuse Problem You need to design a 1.0 A fuse that blows if the current exceeds 1.0 A. The fuse material in your stockroom melts at a current density of 500 A/cm2. What diameter wire of this material will do the job? J = I A ( ) 2 4 41.0 A A = π D I D I 0.050 cm 0.50 mm 4 = J = π J = π 500 A/cm = = 2 ( )

Resistivity Property of bulk matter related to resistance of a sample is the resistivity (ρ) defined as: 1 m ρ = = σ qnτ ρ E 2 J where E = electric field and J = current density in conductor. I For uniform case: J, A = V = EL I ρl V = EL = ρjl = ρ L = I A A L V = IR where R = ρ A So, in fact, we can compute the resistance if we know a bit about the material, and YES, the property belongs to the material! e.g., for a copper wire, ρ ~ 10-8 Ω-m, 1mm radius, 1 m long, then R.01Ω; for glass, ρ ~ 10 +12 Ω-m; for semiconductors ρ ~ 1 Ω-m j J E = σ A σ = L E 2 qn τ m

Resistance: Resistivity R L ρ A 1 m ρ = = σ qnτ = 2 The LONGER the wire the GREATER the R The THINNER the wire the GREATER the R The HOTTER the wire the GREATER the R

Resistivity Values

Engine Current Problem The starter motor of a car engine draws a current of 150 A from the battery. The copper wire to the motor is 5.0 mm in diameter and 1.2 m long. The starter motor runs for 0.80 s until the car engine starts. c. What is the resistance in the copper wire? l l 8 1.2m 3 R= ρ = ρ = 4 1.7x10 Ω m = 1.04x10 Ω 2 2 A D π (.005 m) π 4

You Try Problem J 1 m ρ = = σ qnτ = σ E 2 If the magnitude of the drift velocity of free electrons in a copper wire is 7.84 10^ 4 m/s, what is the electric field in the conductor? The number density for copper is 8.49 10^28 electrons/m3. E = 0.181 V m

Resistance Question Two cylindrical resistors, R 1 and R 2, are made of identical material. R 2 has twice the length of R 1 but half the radius of R 1. These resistors are then connected to a battery V as shown: V I 1 I 2 What is the relation between I 1, the current flowing in R 1, and I 2, the current flowing in R 2? (a) I 1 < I 2 (b) I 1 = I 2 (c) I 1 > I 2 The resistivity of both resistors is the same (ρ). Therefore the resistances are related as: L 2L L R = 2 1 1 2 = ρ = ρ = 8ρ 8 A2 ( A1 / 4) A1 The resistors have the same voltage across them; therefore V V 1 I 2 = = = I1 R 8R 8 2 1 R 1

A rod is made of two materials. The figure is not drawn to scale. Each conductor has a square cross section 3.00 mm on a side. The first material has a resistivity of 4.00 10 3 Ω m and is 25.0 cm long, while the second material has a resistivity of 6.00 10 3 Ω m and is 40.0 cm long. What is the resistance between the ends of the rod? R ρ l ρ l ρ l + ρ l = + = 1 1 2 2 1 1 2 2 2 A1 A2 d R 3 3 ( 4.00 10 Ω m )( 0.250 m ) + ( 6.00 10 Ω m )( 0.400 m ) 3 2 ( 3.00 10 m ) = = 378 Ω

Radial Resistance of a Coaxial Assume the silicon between the conductors to be concentric elements of thickness dr The resistance of the hollow cylinder of silicon is dr = ρ dr 2πrL Cable: Leakage! R L ρ A 1 m ρ = = σ qnτ = 2 The total radial resistance is R b ρ b = dr = ln a 2πL a This is fairly high, which is desirable since you want the current to flow along the cable and not radially out of it

Resistors

Resistance: Dependence on Temperature The HOTTER the wire the GREATER the R R = R 0 (1 + αδt) R = original resistance 0 α = Δ T = temperature coefficient of resistivity temperature change (<100 C) o

When are light bulbs more likely to blow? When hot or cold? The HOTTER the wire the GREATER the R! R = R 0 (1 + αδt) At lower Resistance, the bulb draws more current and it blows the filament!

An ohmic device The resistance is constant over a wide range of voltages The relationship between current and voltage is linear The slope is related to the resistance Ohmic Material

Nonohmic Material Nonohmic materials are those whose resistance changes with voltage or current The current-voltage relationship is nonlinear A diode is a common example of a nonohmic device

Superconductivity 1911: H. K. Onnes, who had figured out how to make liquid helium, used it to cool mercury to 4.2 K and looked at its resistance: At low temperatures the resistance of some metals 0, measured to be less than 10-16 ρ conductor (i.e., ρ<10-24 Ωm)! Current can flow, even if E=0. Current in superconducting rings can flow for years with no decrease! 1957: Bardeen (UIUC!), Cooper, and Schrieffer ( BCS ) publish theoretical explanation, for which they get the Nobel prize in 1972. It was Bardeen s second Nobel prize (1956 transistor)

Superconductivity 1986: High temperature superconductors are discovered (Tc=77K) Important because liquid nitrogen (77 K) is much cheaper than liquid helium Highest critical temperature to date 138 K (-135 C = -211 F) Today: Superconducting loops are used to produce lossless electromagnets (only need to cool them, not fight dissipation of current) for particle physics. [Fermilab accelerator, IL] The Future: Smaller motors, lossless power transmission lines, magnetic levitation trains, quantum computers??...

Ohms Law: ΔV = IR L R = ρ A

Resistance QUESTION How much current will flow through a lamp that has a resistance of 60 Ohms when 12 Volts are impressed across it? USE OHMS LAW: ΔV = IR I ΔV 12V 12V = = = = R 60Ω 60 V / A.2A

What makes the Glow?

Ohmic Heat Loss The resistor is normally in contact with the air, so its increased temperature will result in a transfer of energy by heat into the air The resistor also emits thermal radiation which can make it glow. After some time interval, the resistor reaches a constant temperature The rate at which the system loses potential energy as the charge passes through the resistor is equal to the rate at which the system gains internal energy in the resistor. The power is the rate at which the energy is delivered to the resistor

Electrical Power As a charge moves from a to b, the electric potential energy of the system increases by QΔV The chemical energy in the battery must decrease by this same amount As the charge moves through the resistor (c to d), the system loses this electric potential energy during collisions of the electrons with the atoms of the resistor This energy is transformed into internal energy in the resistor as increased vibrational motion of the atoms in the resistor

POWER P = I Δ V Energy time J s [ P] = = = Watt P = I Δ V = I ( IR ) = I R 2 ΔV P = I Δ V = V = R Δ V R 2 You pay for ENERGY not for ELECTRONS! Kilowatt-hour is the energy consumed in one hour: [kwh]=j NOT TIME! Power x Time

If V = 120V, What is I? USE P = IV=> I = P/V Appliance _ Power Current (A) Hair Dryer Electric Iron TV Computer 1600 Watts 1200 Watts 100 Watts 45 Watts

If V = 120V, What is I? USE P = IV=> I = P/V Appliance _ Power Current (A) Hair Dryer 1600 Watts 13.3 A Electric Iron 1200 Watts 10 A TV 100 Watts.83 A Computer 45 Watts.38 A

Electric Shock What causes electric Shock in the human body, Voltage or Current? Electric Shock occurs when current is produced in the body, which is caused by an impressed voltage. Voltage is the CAUSE Current does the DAMAGE

Electric Shock Current (A) Effect 0.001 Can be felt 0.005 Painful 0.010 Causes involuntary muscle spasms 0.015 Causes loss of muscle control 0.070 If through heart, serious! If current lasts for 1 s - FATAL! Dry Skin Body Resistance: 500,000 Ω Wet Skin Body Resistance: 1000 Ω

Electric Bill: Cost to run for 1 hr @ $.05 per 1 kw-hr? Cost = Power x Time x Rate Appliance _ Power Cost Hair Dryer Electric Iron TV Computer 1600 Watts 1200 Watts 100 Watts 45 Watts

Electric Bill: Cost to run for 1 hr @ $.05 per 1 kw-hr? Cost = Power x Time x Rate Appliance _ Power Cost Hair Dryer 1600 Watts $0.08 Electric Iron 1200 Watts $0.06 TV 100 Watts $0.005 Computer 45 Watts $0.003

QUESTION The voltage and power on a light bulb read 120 V, 60 W How much current will flow through the bulb? USE: P = I ΔV I = P/ΔV = 60 W/120 V = 1/2 Amp

QUESTION The power and voltage on a light bulb read 120 V, 60 W What is the resistance of the filament? (I =.5 A) Hint: USE OHMS LAW: V = IR R = V/I = 120 V/.5 A = 240 Ω

QUESTION The power rating for two light bulbs read 30W and 60W. Which bulb has the greatest resistance at 120V? 2 2 P = V / R R= V / P R V W 2 = (120 ) / 30 = 480Ω R V W 2 = (120 ) / 60 = 240Ω Which burns brighter and why?

Quick Quiz 27.8 For the two lightbulbs shown in this figure, rank the current values at the points, from greatest to least. I a = I b > I c = I d > I e = I f. The 60 W bulb has the lowest resistance and therefore draws the most current! Which light burns the brightest?

Parallel Circuits The voltage of each device is the full voltage of the EMF source (the battery) The total current is divided between each path: V V 1 1 V I = I1+ I2 = + = V( + ) = R R R R R Equivalent Resistance: 1 2 1 2 1 1 1 1 = + + +... R R R R P 1 2 3 P

Series Circuits The current is the same in each device. The equivalent resistance of the circuit is the sum of the individual resistances. R=R 1 +R 2 V total = IR total = I( R + R ) = IR + IR = V + V, 1 2 1 2 1 2 V = V + V, R = R + R + R +... 1 2 S 1 2 3

Series Circuits The current is the same in each device. The equivalent resistance of the circuit is the sum of the individual resistances. R=R 1 +R 2 V = V + V, R = R + R + R +... 1 2 S 1 2 3 To find the current, use the total voltage and equivalent resistance: I = V R S

Circuits Problem:Bulbs in Series vs Parallel A circuit contains a 48-V battery and two 240Ω light bulbs. In which circuit does each bulb burn brighter? RULE: THE MORE POWER DISSIPATED IN A BULB, THE BRIGHTER IT IS. P= IV Find the power in each bulb when in series and in parallel.

Circuits Problem:Bulbs in Series vs Parallel If a bulb burns out - what happens to the other bulb in each circuit? Does it go out? Is it brighter? Dimmer? Or? In the series circuit, the burned out bulb will short the circuit and the other bulb will go out. In the parallel circuit the other bulb will have the same brightness.

Circuits Problem:Bulbs in Series vs Parallel In Series: The Voltage is divided in series: each bulb gets half: V = 24V. 2 2 V V (24 V) P = IV = V = = = 2.4W R R 240Ω In Parallel: Voltage is the same in each bulb: 48V. P 2 2 V (48 V) = = = R 240Ω 9.6W Parallel Bulbs Burn Brighter!

Circuits Problem:3 Bulbs in Series If one more bulb is added to each circuit (3 bulbs total), how does the brightness of the bulbs change? Or not? In the series circuit, the bulbs DIM. WHY? V = V1+ V2 + V3 In series, each of the three equal bulbs gets one third of the Voltage (V/3) that a single bulb would get. P 2 2 V /3 1 V P = = = = R R 9 R 9 ( V ) 2 singlebulb Note: P=VI but I is due to the equivalent Resistance: I = V/R s =V/3R So the Current through each is 1/3 the current through a single bulb and P=VI=V/3 x I/3 = VI/9 = P/9. The bulbs burn 1/9 as bright!

Circuits Problem:3 Bulbs in Parallel If one more bulb is added to each circuit (3 bulbs total), how does the brightness of the bulbs change? Or not? In the parallel circuit, the bulbs DO NOT DIM. WHY? In parallel, each of the three equal bulbs gets the full voltage of the battery source. P 2 V = = R P singlebulb Is this getting something for nothing? NO! Parallel circuits drain the battery faster!

Parallel Circuits As the number of branches is increased, the overall resistance of the circuit is DECREASED. Overall resistance is lowered with each added path between any two points of the circuit. This means the overall resistance of the circuit is less than the resistance of any one of the branches!!!! (Weird?) As overall resistance is lowered, more current is drawn. This is how you blow fuses!

Fuses If the current drawn exceeds safe levels, the fuse melts and the circuit breaks most house have switches, not fuses.

Limitations of DC Transmission Large currents in wires produce heat and energy losses by P = I 2 R. Large expensive conductors would be needed or else very high voltage drops (and efficiency losses) would result. High loads of direct current could rarely be transmitted for distances greater than one mile without introducing excessive voltage drops. Direct current can not easily be changed to higher or lower voltages. Separate electrical lines are needed to distribute power to appliances that used different voltages, for example, lighting and electric motors.

Advantages of AC Transmission Alternating Current can be transformed to step the voltage up or down with transformers. Power is transmitted at great distances at HIGH voltages and LOW currents and then stepped down to low voltages for use in homes (240V) and industry (440V). Convert AC to DC with a rectifier in appliances. AC is more efficient for Transmission & Distribution of electrical power than DC!

In The Future. Long Distance AC Power Transmission may not be needed!!!

War of Currents 1880 s Thomas Edison, American inventor and businessman, pushed for the development of a DC power network. George Westinghouse, American entrepreneur and engineer, backed financially the development of a practical AC power network. Nikola Tesla, Serbian inventor, physicist, and electromechanical engineer, was instrumental in developing AC networks.

Edison's Publicity Campaign Edison wired NYC with DC. He carried out a campaign to discourage the use of AC, including spreading information on fatal AC accidents, killing animals, and lobbying against the use of AC in state legislatures. Edison opposed capital punishment, but his desire to disparage the system of alternating current led to the invention of the electric chair. Harold P. Brown, who was at this time being secretly paid by Edison, constructed the first electric chair for the state of New York in order to promote the idea that alternating current was deadlier than DC. The first electric chair, which was used to execute William Kemmler in 1890

GE & Edison: We bring good things to light. More than a 1000 killed since 1890! The first electric chair, which was used to execute William Kemmler in 1890 Nebraska: Only state that requires it. 15-second-long jolt of 2,450 volts of electricity (~ 8 Amps)

Is AC Deadlier than DC? They are BOTH Deadly! Any practical distribution system will use voltage levels quite sufficient for a dangerous amount of current to flow, whether it uses alternating or direct current. Ultimately, the advantages of AC power transmission outweighed this theoretical risk, and it was eventually adopted as the standard worldwide after Nikola Tesla designed the first AC hydroelectric power plant at Niagara Falls, New York which started producing electrical power in 1895.

Electric Shock Current (A) Effect 0.001 Can be felt 0.005 Painful 0.010 Causes involuntary muscle spasms 0.015 Causes loss of muscle control 0.070 If through heart, serious! If current lasts for 1 s - FATAL! Dry Skin Body Resistance: 500,000 Ω Wet Skin Body Resistance: 1000 Ω

Electric Shock What causes electric Shock in the human body, Voltage or Current? Electric Shock occurs when current is produced in the body, which is caused by an impressed voltage. Voltage is the CAUSE Current does the DAMAGE

Is AC Deadlier than DC? Low frequency (50-60 Hz) AC currents can be more dangerous than similar levels of DC current since the alternating fluctuations can cause the heart to lose coordination, inducing ventricular fibrillation, which then rapidly leads to death. High voltage DC power can be more dangerous than AC, however, since it tends to cause muscles to lock in position, stopping the victim from releasing the energised conductor once grasped.

Frequency Matters

Question What current would you draw if you were unfortunate to shortcircuit a 120 V line with dry hands? Wet hands? Use Ohm s Law! V = IR! Dry Skin Body Resistance: 500,000 Ω Wet Skin Body Resistance: 1000 Ω

Question What current would you draw if you were unfortunate to shortcircuit a 120 V line with dry hands? Wet hands? Use Ohm s Law! V = IR! DRY: I = V/R = 120 V/500,000 Ω =.00024 (live!) WET: I = V/R = 120 V/1000 Ω =.12 (dead!)

Electric Shock Therapy ELECTRO CONVULSIVE THERAPY An electric shock is applied to produce a convulsive seizure. The shock is typically between 140-170 volts and lasts between 0.5 and 1 seconds. No explanation of how it works. Used in the treatment of: 1.Chronic endogenous depression 2.Bipolar disorder. 3.Acute mania. 4.Certain types of schizophrenia In the U.S. 33,000-50,000 people receive ECT each year