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Learn about static electricity phenomena, charging methods, electroscope, dynamic electricity concepts, Ohm's Law principles, and practice problems with formulas.
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Static Electricity • Static electricity describes all the phenomena related to electrical charges at rest.
How to charge an object? • An object can be charged in three different ways: • by friction • by conduction • by induction
Charging by Friction • Friction pulls electrons away from one of the objects and transfers them to the other. • Before: Two neutral objects • After: Two objects with opposite charges
Charging by Conduction • The charge of one object is shared between two objects when they come into contact. • Before: One charged object and one neutral object • After: Two objects with like charges
Charging by Induction • The proximity of the charged object causes the charges in the neutral object to separate. • Before: One charged object and one neutral object • After: One charged object and one object carrying a partial positive charge on one side and a partial negative charge on the other side
Practice Problem • The five spheres below, identified A to E, carry an electrical charge. If sphere A carries a positive charge, what is the sign of the charges on each of the other spheres? + + + - + - - -
Electroscope • A simple electroscope consists of a glass jar in which two strips of gold leaf are suspended from a metal rod that conducts electricity. • The rod, which enters the jar through a stopper made of a material that does not conduct electricity, has a metal knob on the end outside the jar.
Electroscope • The strips of gold leaf hang straight down when they are not charged. When a charged body is brought near the metal knob, both strips acquire a like charge (that is, they both become negative or both become positive). As a result, they repel each other and spread apart to form an inverted V. The electroscope is then charged. • If an oppositely charged body is brought close to the knob, the charge on the strips is neutralized, and they again hang straight down. The electroscope is discharged.
Dynamic Electricity • Dynamic electricity describes all the phenomena related to electrical charges in motion. • Electric current is the orderly flow of negative charges carried by electrons.
Ohm’s Law • Ohm’s law states that, for a given resistance, the potential difference in an electrical circuit is directly proportional to the current intensity.
Ohm’s Law – Resistance • Resistance: The ability of a material to hinder the flow of electric current. • Symbol: R • Unit of measurement: Ohm (Ω)
Ohm’s Law – Potential Difference • Potential difference: The amount of energy transferred between two points in an electrical circuit. • Symbol: V • Unit of measurement: Volt (V)
Ohm’s Law – Current Intensity • Current intensity: The number of charges that flow past a given point in an electrical circuit every second. • Symbol: I • Unit of measurement: Ampere (A)
Practice Problem #1 • If the current in the circuit is 10 amps and the resistance is 3.0 ohms, what is the voltage? STEP 1: STEP 2: STEP 3: I = 10 A R = 3.0 Ω V = ? V = IR V = IR V = (10 A) x (3.0 Ω) V = 30.0 V STEP 4: The voltage of the circuit is 30.0 Volts.
Practice Problem #2 • A current of 3.7 amps is running through a circuit with a resistance of 1.5 ohms. What is the voltage? STEP 1: STEP 2: STEP 3: I = 3.7 A R = 1.5 Ω V = ? V = IR V = IR V = (3.7 A) x (1.5 Ω) V = 5.55 V STEP 4: The voltage of the circuit is 5.55 Volts.
Practice Problem #3 • If the battery in the circuit is 24 V and the resistance is 12 ohms, what is the current, I? STEP 1: STEP 2: STEP 3: I = ? R = 12 Ω V = 24 V I = V/R I = V/R I = (24 V) / (12 Ω) I = 2 A STEP 4: The current of the circuit is 2 Amperes.
Practice Problem #4 • Given a voltage of 120 volts and a current of 5 amps, what is the resistance? STEP 1: STEP 2: STEP 3: I = 57 A R = ? V = 120 V R = V/I R = V/I R = (120 V) / (57 A) R = 2.11 Ω STEP 4: The resistance of the circuit is 2.11 Ohms.
Calculating Current Intensity • Current intensity can be determined using the following formula: • I is current intensity [A] • q is charge [C] • Δt is time [s] I = q Δt
Practice Problem #5 • The data sheet for a car headlight indicates that the light requires a current intensity of 15 A. What is the charge needed for one minute of operation? I = 15 A Δt = 60 s q = ? q = I Δt q = I Δt q =(15 A)(60 s) q = 900 C ANS: It takes a charge of 900 C to make the headlight work for one minute.
Calculating Potential Difference • Potential Difference can be determined using the following formula: • V is potential difference [V] • E is energy transferred [J] • q is charge [C] V = E q
Practice Problem #6 • The electrical circuits in our homes usually supply a potential difference of 120 V. What is the amount of energy transferred by a charge of 200 C? V = 120 V E = ? q = 200 C E = V q E = V q E = (120 V)(200 C) E = 240 000 J ANS: A 200 C charge can transfer 240 000 J of energy.
Electrical Power • Electrical power (Pe) is the amount of work an electrical device can perform per second. • Unit of measurement: watt • Symbol: W
Electrical Power • Pe is electrical power [W] • V is potential difference [V] • I is current intensity [A] Pe = V I
Calculating Electrical Power Pe V I
Practice Problem #7 • Calculate the power rating of an i-Pod drawing 3.5 A from a 6.0 V battery. Pe = ? I = 3.5 A V = 6.0 V Pe = V I Pe = (6.0 V)(3.5 A) Pe = 21.0 W Pe = V I ANS: The i-Pod has a power rating of 21.0 Watts.
Electrical Energy • The amount of Electrical energy (E) used by an electrical device is found by multiplying its electrical power by time. This is a measure of the energy provided by electricity. • Unit of measurement: joule • Symbol: J
Electrical Energy E = Pe Δt • E is electrical energy [J] • Pe is electrical power [W or kW] • Δt is time [s or hr]
Calculating Electrical Energy E Pe Δt
Practice Problem #7 • If a 1000-W microwave oven operates for six minutes, what is the amount of energy it uses? Pe = 1000 W Δt = 6 min = 360 s E = ? E = Pe Δt E = Pe Δt E = (1000 W)(360 s) E = 360 000 J ANS: After six minutes of use, the microwave will consume 360 000 J of energy.
Electrical Energy = WORK • HINT: If a problemasksyou to find how muchworkisbeingdone, simplycalculate the elctricalenergy. • Energy and Workcanbetreated as synonyms. • Unit of measurement: joule • Symbol: J
Practice Problem #8 • How much work can a 1000 W car engine do in one minute? Pe = 1000 W Δt = 1 min = 60 s W = ? W = Pe Δt W = Pe Δt W = (1000 W)(60 s) W = 60 000 J ANS: A car engine can do 60 000 J of work in one minute.
Conversions • 1 kW = 1000 W • Ex: 3.6 kW x 1000 = 3600 W • Ex: 670 W ÷ 1000 = 0.67 kW • 1 hr = 60 min = 3600 s • Ex: 3 hr x 60min/1hr = 180 min • 180 min x 60sec/1min = 10800 sec
Work • Pe is electrical power [W] • W is work [J] • Δt is time [s] Pe = W Δt
Calculating Work Work [J] and Electrical Energy [J] are interchangeable in the formula. W Pe Δt