Agenda Today –Finish Chapter 25 Monday –Simple Circuitry (ch. 26) Tues Lab & Quiz on Ch. 24-25 Finish 26 next week then…. –Freedom?

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Agenda

• Today– Finish Chapter 25

• Monday– Simple Circuitry (ch. 26)

• Tues Lab & Quiz on Ch. 24-25

• Finish 26 next week then….– Freedom?

Temp Dependence of Resistivity

• What happens when you turn on a light?

• When do light bulbs burn out?• What did you learn about the

resistance of light bulbs in lab?

• How does resistivity change in metals with temperature?

• = 0 (1 + T) or = T

Resistance

• Resistivity is a property inherent to material (and Temp)

• Example: All copper has same resistivity

• Examine a Resistor

Seen water analogy?Resistor like water hose

Water tower

Water TowerPotential Energy from Gravity

PE = mghForces water down [pressure]

Two “hoses” one skinny, one fat, which one allows more water to flow through?More flow = less resistance [more conductance]

Water tower

Water TowerPotential Energy from Gravity

PE = mghForces water down [pressure]

Two “hoses” one short, one long, which one allows more water to flow through?More flow = less resistance [more conductance]

Water tower

Water TowerPotential Energy from Gravity

PE = mghForces water down [pressure]

Look at it this way…Short one = part that is same width as one on left, plus part infinitely wide…

Math

• Shorter pipe = more flow• Shorter resistor = less resistance• Fatter pipe = more flow• Fatter resistor = less resistance• Resistor with Larger area = less resistance• R = L/A: = resistivity

– Resistivity depends on type of material– Resistance also depends on geometry– Intrinsic property (independent of V, I, etc…)

Relationships

• Voltage– Water Pressure– Forces current to flow– Electron flow vs. Current flow?

• Current– Amount of flowing water– Charge traveling through per second

• Resistance– Impededes Current Flow

Relationship

• “Flow” proportional to “pressure”

• Current proportional to voltage

• Larger resistance inhibits current

• Current inversely proportional to resistance

• Combined: V=IR

“EMF”

• Electromotive Force?

• Silly archaic words for voltage?– Voltage more like Energy than force…

• Usually used in non-ideal batteries

• Examine somewhat more with non-ideal voltage sources in circuits

Voltage Loop

• Think of voltage like energy

Ball rolls down hillPE KE

Rolls around trackE = 0

Rolls into ElevatorKE PE

Takes effort to raise ball up: BatteryIncrease PE of “ball” (current charges)

CircuitCurrent made up of “+” charges

Call them “holes”

R1I

+

-

“+” charges s exit + terminalFlow through circuitReturn to “-” terminalNeed return path for current flow

CircuitCurrent made up of “+” charges

Call them “holes”

R1I

+

-

“+” charges s exit + terminalFlow through circuitReturn to “-” terminalNeed return path for current flowWhat happens here?

- +

CircuitCurrent made up of “+” charges

Call them “holes”

R1I

+

-

“+” charges s exit + terminalFlow through circuitReturn to “-” terminalCall “-” zero volts as reference here

0 V

Indicates “ground” reference

Voltage in a given area

R1I

+

-

0 V

A

B

C

DE

FA B

Distance

V

0

1.5V

Voltage in a given area

R1I

+

-

0 V

A

B

C

DE

FA B

Distance

V

0

1.5V

Voltage Constant in a wire!

Voltage in a given area

R1I

+

-

0 V

A

B

C

DE

FB C

Distance

V

0

1.5V

Voltage in resistor?

Voltage in a given area

R1I

+

-

0 V

A

B

C

DE

FB C

Distance

V

0

1.5V

Voltage in resistor?Not constant: Why linear? Resistance increases with length…. R=L/A

Voltage in a given area

R1I

+

-

0 V

A

B

C

DE

FC D

Distance

V

0

1.5V

Voltage in ?

Voltage in a given area

R1I

+

-

0 V

A

B

C

DE

FC D

Distance

V

0

1.5V

Voltage in ?Wire: ~ constant

Voltage in a given area

R1I

+

-

0 V

A

B

C

DE

FC E

Distance

V

0

1.5V

Voltage in ?Wire: ~ constant

D

Voltage in a given area

R1I

+

-

0 V

A

B

C

DE

FC E

Distance

V

0

1.5V

Voltage in ?Wire: ~ constant

D F

Voltage in a given area

R1I

+

-

0 V

A

B

C

DE

FF A

Distance

V

0

1.5V

Voltage in Battery?Voltage Source?

Voltage in a given area

R1I

+

-

0 V

A

B

C

DE

FF A

Distance

V

0

1.5V

Voltage in increases from “-” to “+”Nor clear internal workingsNo matter, just worry about terminal areas

Voltage in a given area

R1I

+

-

0 V

A

B

C

DE

FA B

Distance

V

0

1.5V

Complete CircuitVoltage ends where it began… (Loop)

C F A

Voltage Loop Math

I

+

-

0 V

A

B

C

DE

F

VA – VA = 0VAA = VA – VA

VAB = VA – VB VAA = VAB + VBC + VCD + VDE + VEF + VFA = 0VAA = 0 + 1.5V + 0V + 0 V + 0V + (-1.5V) = 0Useful trickFind any loop in a circuitVoltage around entire loop must be zeroPowerful….

1.5 V Battery

Back to Energy

• Power = Watts (W)

• Power = J/s [Energy per second]

• Volts = J/C

• Energy = V x C

• Power = Energy / time = V x C/s

• Power = IV

Electricity Equations

• Big 2!

• V = IR

• P = IV

• Mix & Match

• P=I2R, P=V2/r, etc…

Energy Conservation

• Energy in = Energy Out

• Power in = Power Out

I

+

-

0 V

A

B

E

F

Power into Circuit: From BatteryPower Out of Circuit: ResistorR’s Convert Electricity to Heat, light, etc,,,Toaster?

Charge Conservation

• Charge in = Charge Out

• Current in = Current Out

I

+

-

0 V

A

B

E

F

Current into Circuit: From BatteryCurrent flowing through : Resistor, Wires IBAT = IWIRE = IR

No other way to go!

Agenda

• Today– Finish Chapter 25

• Monday– Simple Circuitry (ch. 26)

• Tues Lab & Quiz on Ch. 24-25

• Finish 26 next week then….– Freedom?

• Summer / Other Res. Interest…

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