33 LABUI レIIルし RC Co PRE-LABORATORY ASSIGN MENT 1. In a circuit such as the one in Figure 33-1 with the capacitor initially uncharged, the switch S is thrown to position A at t=0. The charge on the capacitor (a) is initially zero and finally CE; (b) is constant at a value of CE; (c) is initially CƐ and finally zero; (d) is always less than &/R. %3D the S is thrown

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366
Physics Laboratory Manual Loyd
OA
A08
C
OB
nte
R
Figure 33-1 Simple series RC circuit.
The current in the discharging case will be in the opposite
but the magnitude of the current is the same in both cases
Consider the circuit shown in Figure 33-2 consisting of a
S, and a voltmeter with an input resistance of R. If initially
O 2014, Cengage Learning
Transcribed Image Text:366 Physics Laboratory Manual Loyd OA A08 C OB nte R Figure 33-1 Simple series RC circuit. The current in the discharging case will be in the opposite but the magnitude of the current is the same in both cases Consider the circuit shown in Figure 33-2 consisting of a S, and a voltmeter with an input resistance of R. If initially O 2014, Cengage Learning
tal axis.
Data and
33
LABORATORY 3 3 The RC Time Constant
calculate
e of Ru in
dano
PRE-LABORATORY ASSIGNME NT
1. In a circuit such as the one in Figure 33-1 with the capacitor initially uncharged, the switch S is thrown
to position A at t=0. The charge on the capacitor (a) is initially zero and finally CE; (b) is constant at a
value of CE; (c) is initially CE and finally zero; (d) is always less than E/R.
%3D
and t as
2. In a circuit such as the one in Figure 33-1 with the capacitor initially uncharged, the switch S is thrown
to position A at t=0. The current in the circuit is (a) initially zero and finally E/R; (b) constant at a value
of E/R; (c) equal to CE; (d) initially &/R and finally zero.
es fit to
nd t as
3. In a circuit such as the one in Figure 33-2 the switch S is first closed to charge the capacitor, and then it is
opened at t=0. The expression V=E eR gives the value of (a) the voltage on the capacitor but not
the voltmeter; (b) the voltage on the voltmeter but not the capacitor; (c) both the voltage on the
capacitor and the voltage on the voltmeter, which are the same; (d) the charge on the capacitor.
s fit to
noistodel airls
bemo
,-t/RC
4. For a circuit such as the one in Figure 33-1, what are the equations for the charge Q and the current I
as functions of time when the capacitor is charging?
=
%3D
as functions of time when the capacitor is discharging?
I =
5. For a circuit such as the one in Figure 33-1, what are the equations for the charge Q and the curront I
Transcribed Image Text:tal axis. Data and 33 LABORATORY 3 3 The RC Time Constant calculate e of Ru in dano PRE-LABORATORY ASSIGNME NT 1. In a circuit such as the one in Figure 33-1 with the capacitor initially uncharged, the switch S is thrown to position A at t=0. The charge on the capacitor (a) is initially zero and finally CE; (b) is constant at a value of CE; (c) is initially CE and finally zero; (d) is always less than E/R. %3D and t as 2. In a circuit such as the one in Figure 33-1 with the capacitor initially uncharged, the switch S is thrown to position A at t=0. The current in the circuit is (a) initially zero and finally E/R; (b) constant at a value of E/R; (c) equal to CE; (d) initially &/R and finally zero. es fit to nd t as 3. In a circuit such as the one in Figure 33-2 the switch S is first closed to charge the capacitor, and then it is opened at t=0. The expression V=E eR gives the value of (a) the voltage on the capacitor but not the voltmeter; (b) the voltage on the voltmeter but not the capacitor; (c) both the voltage on the capacitor and the voltage on the voltmeter, which are the same; (d) the charge on the capacitor. s fit to noistodel airls bemo ,-t/RC 4. For a circuit such as the one in Figure 33-1, what are the equations for the charge Q and the current I as functions of time when the capacitor is charging? = %3D as functions of time when the capacitor is discharging? I = 5. For a circuit such as the one in Figure 33-1, what are the equations for the charge Q and the curront I
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