Chapter 27 Lecture 24: Circuits: II HW 8 (problems): 26.10, 26.22, 26.35, 26.49, 27.12, 27.30, 27.40, 27.65 Due Friday, Nov.6.

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Presentation transcript:

Chapter 27 Lecture 24: Circuits: II HW 8 (problems): 26.10, 26.22, 26.35, 26.49, 27.12, 27.30, 27.40, Due Friday, Nov.6.

RC Circuits In direct current circuit containing capacitors, the current may vary with time The current is still in the same direction An RC circuit will contain a series combination of a resistor and a capacitor

RC Circuit Adjust the values of R and C Observe the effect on the charging and discharging of the capacitor

Charging a Capacitor When the circuit is completed, the capacitor starts to charge The capacitor continues to charge until it reaches its maximum charge (Q = Cε) Once the capacitor is fully charged, the current in the circuit is zero

Charging an RC Circuit, cont. As the plates are being charged, the potential difference across the capacitor increases At the instant the switch is closed, the charge on the capacitor is zero Once the maximum charge is reached, the current in the circuit is zero The potential difference across the capacitor matches that supplied by the battery

Charging a Capacitor in an RC Circuit The charge on the capacitor varies with time q(t) = C  (1 – e -t/RC ) = Q(1 – e -t/RC ) The current can be found  is the time constant  = RC

Time Constant, Charging The time constant represents the time required for the charge to increase from zero to 63.2% of its maximum  has units of time The energy stored in the charged capacitor is ½ Q  = ½ C  2

Discharging a Capacitor in an RC Circuit When a charged capacitor is placed in the circuit, it can be discharged q(t) = Qe -t/RC The charge decreases exponentially

Discharging Capacitor At t =  = RC, the charge decreases to Q max In other words, in one time constant, the capacitor loses 63.2% of its initial charge The current can be found Both charge and current decay exponentially at a rate characterized by  = RC

Example, Discharging an RC circuit :

Galvanometer A galvanometer is the main component in analog meters for measuring current and voltage Digital meters are in common use Digital meters operate under different principles

Galvanometer, cont A galvanometer consists of a coil of wire mounted so that it is free to rotate on a pivot in a magnetic field The field is provided by permanent magnets A torque acts on a current in the presence of a magnetic field

Galvanometer, final The torque is proportional to the current The larger the current, the greater the torque The greater the torque, the larger the rotation of the coil before the spring resists enough to stop the rotation The deflection of a needle attached to the coil is proportional to the current Once calibrated, it can be used to measure currents or voltages

Ammeter An ammeter is a device that measures current The ammeter must be connected in series with the elements being measured The current must pass directly through the ammeter

Ammeter in a Circuit The ammeter is connected in series with the elements in which the current is to be measured Ideally, the ammeter should have zero resistance so the current being measured is not altered

Ammeter from Galvanometer The galvanometer typically has a resistance of 60  To minimize the resistance, a shunt resistance, R p, is placed in parallel with the galvanometer

Constructing An Ammeter Predict the value of the shunt resistor, R s, needed to achieve full scale deflection on the meter Use the active figure to test your result

Ammeter, final The value of the shunt resistor must be much less than the resistance of the galvanometer Remember, the equivalent resistance of resistors in parallel will be less than the smallest resistance Most of the current will go through the shunt resistance, this is necessary since the full scale deflection of the galvanometer is on the order of 1 mA

Voltmeter A voltmeter is a device that measures potential difference The voltmeter must be connected in parallel with the elements being measured The voltage is the same in parallel

Voltmeter in a Circuit The voltmeter is connected in parallel with the element in which the potential difference is to be measured Polarity must be observed Ideally, the voltmeter should have infinite resistance so that no current would pass through it Corrections can be made to account for the known, non- infinite, resistance of the voltmeter

Voltmeter from Galvanometer The galvanometer typically has a resistance of 60  To maximize the resistance, another resistor, R s, is placed in series with the galvanometer Calculate R s and use the active figure to check your result

Voltmeter, final The value of the added resistor must be much greater than the resistance of the galvanometer Remember, the equivalent resistance of resistors in series will be greater than the largest resistance Most of the current will go through the element being measured, and the galvanometer will not alter the voltage being measured

Household Wiring The utility company distributes electric power to individual homes by a pair of wires Each house is connected in parallel with these wires One wire is the “live wire” and the other wire is the neutral wire connected to ground

Household Wiring, final A meter is connected in series with the live wire entering the house This records the household’s consumption of electricity After the meter, the wire splits so that multiple parallel circuits can be distributed throughout the house Each circuit has its own circuit breaker For those applications requiring 240 V, there is a third wire maintained at 120 V below the neutral wire

Short Circuit A short circuit occurs when almost zero resistance exists between two points at different potentials This results in a very large current In a household circuit, a circuit breaker will open the circuit in the case of an accidental short circuit This prevents any damage A person in contact with ground can be electrocuted by touching the live wire