Write lab report and answer the questions

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Section Date Alternating Current RC and LCR Circuits 37 LABORATORY 3 7 PRE-LABORATORY ASSIGNMENT 1. In a series RC circuit such as the one in Figure 37-1, the following phase relationship exists between the generator voltage V, the capacitor voltage Vc, and the resistor voltage VR. (a) V and VR are in phase, Vc lags VR by 90° (b) Vc and VR are at angle •, V leads Vc by 90° (c) Vlags Vrby 90°, Vlags VR by angle • (d) VR lags Vc by 0, Vc leads V by 90° 2. If a series RC circuit has VR=12.6 V and Vc=10.7V, the generator voltage must be (a) 12.6V (b) 23.3V (c) 1.9 V (d) 16.5 V. Show your work. 3. A series RC circuit has o=2000 rad/s and R=300 2. The voltage Vc is measured to be 4.76V, and Ve is measured to be 6.78 V. What is the value of C? Show your work. (a) 2.37 uF (b) 5.00 uF (c) 1.17 uf (d) 4.67 uF. 4. A series RC circuit of R=500 22 and C=3.00 uF is measured to have Vr=8.07 V and Vc=6.68V. What is the current I, and what is the value of o the angular frequency? Show your work. rad/s A I 0 = COPYRIGHT © 2008 Thomson Brooks/Cole 373 Physics Laboratory Manual Loyd 5. A series LCR circuit consists of an inductor of inductance L and resistancer, a capacitor C, a resistor R, and a generator of voltage V. Mark as true or false the following statements concerning the relative phase of V, V, V, Vc, and VR. 1. V, and VR are in phase. 2. Vi leads Vc by 90°. 3. V is at angle o relative to VR. 4. VL-Vc is in phase with Vr. 5. Vlags VR by 90°. 6. Measurements on the circuit described in Question 5 give VL= 10.76V, Vc=5.68V, VR=6.32V, and V.–3.75 V. What is the generator voltage V? Show your work. V V 7. An inductor with L= 150 mH and r = 2009 is in series with a capacitor, a resistor, and a generator of m=1000 rad/s. The voltage across the inductor Vind is measured to be 10.87 V, VR is measured to be 4.65 V, and Vc is measured to be 5.96 V. What is the generator voltage V? (Hint-This is the measurement to be performed in this laboratory for LCR circuits. Use the appropriate equations to find Vand V,, and then use them and the values of VR and Vc to calculate V.) Section Date LABORATORY 37 Alternating Current RC and LCR Circuits 37 LABORATORY REPORT Data Table 1 250 Hz Ck= 0-57 f= uF R (22) 300R Vc (V) hoor 3-521v 6-5361 13.558v 3.5774 0-310 3-5950 Toor 3.4551 9.Tuqu 13-5195 goor 3.386v 0.9350 / 13.5074 VR (V) V (V) Calculations Table 1 0= rad/s ſą + V % Error C (UF) uF % Error = C= uF ac= COPYRIGHT © 2008 Thomson Brooks/Cole 375 Laboratory 37 - Alternating Current RC and ICR Circuits 377 QUESTIONS 1. Comment on the agreement between the measured generator voltage V and the quantity V+V for the RC circuit data. 2. Do your results for Question 1 confirm that the capacitor has no resistance? State specifically how the data either do or do not confirm this expectation. 3. State carefully your evaluation of the precision of your measurements of the value of the capacitor in the RC circuit. State the evidence for your opinion. 4. Considering the given value of Ck as the true value, comment on the accuracy of your measurements of the capacitance. 5. Comment on the agreement between the measured generator voltage V and the quantity VV-Vc)? + (Vx+V,)? in the LCR circuit. COPYRIGHT © 2008 Thomson Brooks/Cole Physics Laboratory Manual Loyd 6. Do your results confirm the phasor diagram of Figure 37-2 as a correct model for the addition of the voltages in an LCR circuit? State why they do or do not confirm this model.
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ABSTRACT
Investigate the phase relationship between the voltage across the resistor VR and the voltage across
the capacitor VC in an RC circuit, Determine the value of the capacitance of a capacitor in an RC
circuit were objectives of this lab. And Investigate the phase relationships among the voltages
across the resistor, the capacitor, and the inductor in an LCR circuit.

INTRODUCTION
RC Circuit
In an RC circuit the current I is the same in each element of the circuit, and the relationships
between the voltage and the current for the resistor and capacitor are
1
VR = IR and
Vc = I ( )
ωC
The quantity

1
𝜔𝐶

is called the capacitive reactance, and it has units of ohms. If the current is

eliminated between the two equations an equation for C is given by
1 VR
C=( )
ωR Vc

Thus, a value for the capacitance of an unknown capacitor can be determined 𝜔 and R are known
and VR and VC are measured.
LCR Circuit
Considering a series LCR circuit with a generator of voltage V, a resistor R, a capacitor C, and an
inductor having inductance L and resistance r.
The current I is the same in each element of the circuit, and VL and Vr can be expressed as the
quantity 𝜔L is called the inductive reactance. It has units of ohms.
VL = IωL amd Vr = Ir

If Equations are combined, and the current I is eliminated, it can be shown that,
VL = Vind

ωL
√ωL2 + r 2

𝑎𝑛𝑑 Vr = Vind

r
√ωL2 + r 2

Assuming that 𝜔, L, and rare known, Equations can be used to determine VL and Vr if Vind is
measured. These values of VL and Vr combined with measured values of VR and VC can be used
to verify the relationship between these quantities and the measured generator voltage V.

METHODOLO...


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