4 . B . Sc. I I JOURNEL

September 6, 2017 | Author: asif_zehravi8048 | Category: Series And Parallel Circuits, Physical Quantities, Electromagnetism, Electricity, Electrical Engineering
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Dated : _______________

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 1

Dated : _______________

Name:_________________________________________ Class: _____________ Section:__________ Roll No: ________ Group:_______________________

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 2

Dated : _______________

Certified that Miss. / Mr._______________________________

Of class ____________ has carried out the necessary practical work as prescribed by the Board of Intermediate Education / University of Karachi for the year _____________________

__________________________________

Head of the department

Date:__________________

ASIFJAH ZEHRAVI

______________________________

In charge

Date:______________

CELL 0300 – 2568922 & 0341 – 6623062 3

Dated : _______________ S. No

1 2 3 4 5 6 7 8

9 10 11 12 13 14

15 16

P. No

Date

To determine the unknown resistance by using a neon flash lamp and a capacitor. To convert the given galvanometer in to an ammeter up to the range [ 0 – 1 ] ampere. To convert the given galvanometer in to an voltmeter up to the range [ 0 – 1 ] volt. To calibrate a voltmeter by using a potentiometer. To calibrate an ammeter by using a potentiometer. To calibrate an ammeter and a voltmeter by using a potentiometer. To determine the low resistance of the given coil by Carey foster bridge. To determine the value of two unknown resistances by using a potentiometer and verify the law of combination of resistances in series or parallel. To determine the work function of a metal by using a sodium light. To determine the ionization potential of mercury. To set up half and full wave rectifier and study their waveforms on an oscilloscope. To study the characteristics of an RLC series acceptor circuit by plotting a response curve. To study the characteristics of an RLC rejecter circuit by plotting a response curve. To plot the characteristics curve of a semi conductor diode. Determine the forward and reverse impedances [Resistances]. To study the static characteristics of a given transistor in common emitter mode. To determine the Plank’s constant by using a spectrometer and hydrogen discharge tube.

ASIFJAH ZEHRAVI

Initial

01 05 10 15 18 21 25 31

36 40 44 52 57 62

65 70

CELL 0300 – 2568922 & 0341 – 6623062 4

Dated : _______________

LIST OF EXPERIMENTS PRACTICAL [ III ]  To determine the unknown resistance by using a neon flash lamp and a capacitor.  To convert the given galvanometer in to an ammeter up to the range [ 0 – 1 ] ampere.  To convert the given galvanometer in to an voltmeter up to the range [ 0 – 1 ] volt.  To calibrate potentiometer.

a

 To calibrate potentiometer.

an

voltmeter

by

using

a

ammeter

by

using

a

 To calibrate an ammeter and a voltmeter by using a potentiometer.  To determine the low resistance of the given coil by Carey foster bridge.  To determine the value of two unknown resistances by using a potentiometer and verify the law of combination of resistances in series or parallel.

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 5

Dated : _______________

LIST OF EXPERIMENTS PRACTICAL [ IV ]  To determine the work function of a metal by using a sodium light.  To determine the ionization potential of mercury.  To study the characteristics of an RLC series or acceptor circuit by plotting a response curve. Determine the resonant frequency , band width and Q factor of the circuit  To study the characteristics of an RLC parallel or rejector circuit by plotting a response curve. Determine the resonant frequency , band width and Q factor of the circuit  To plot the characteristics curve of a semi conductor diode. Determine the forward and reverse impedances [Resistances].  To study the static characteristics of a given transistor in common emitter mode.  To set up half and full wave rectifier and study their waveforms on an oscilloscope. Also study the effect of smoothing circuit ( filter circuit ) on ripple voltage.  To determine the Plank’s constant by using a spectrometer and hydrogen discharge tube. ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 6

Dated : _______________

EXPERIMENT NO . 1 OBJECT: To determine the unknown resistance by using a neon flash lamp and a capacitor. APPARATUS: Neon flash lamp , Capacitor , Unknown resistance, D.C main supply , Stop watch. THEORY: The capacitor C is charged through the resistance R until the potential difference across capacitor attains the striking voltage VS of the neon bulb. At this voltage the neon gas in the bulb ionizes and begins to emit light. The capacitor then begins to discharge through the neon bulb until it’s potential difference is reduced to the value of Ve known as the extinction voltage at which the ionization and emission of light from the neon bulb is stop. This gives rise to a flash of light. and we get flashes of light one after other. The time between two consecutive flashes is known as flashing time. Let t1 be the time for the capacitor to charge up to V S volt and t 2 be the time for the capacitor to charge up to Ve . Since the relation between the voltage V across the capacitor after t seconds and the – 1 / CR applied voltage V0 is V = V0 [ 1 – e ] V V 0 0 t  CR log [ ] , t  CR log [ ] 2 1 V  V V  V e s e s

Flashing Period T 

ASIFJAH ZEHRAVI

[ t - t ]  1 2

V V e ] 0 CR log [ V  V e s

CELL 0300 – 2568922 & 0341 – 6623062 7

Dated : _______________ CIRCUIT DIAGRAM:

OBSERVATIONS: Least count of stop watch = 0 . 01 sec S. No.

Resistance R Ohms

Time for 10 flashes 1

2

3

Sec

Sec

Sec

Mean Time Sec

Flashing Period T = t / 10 Sec

1. 2. 3. 4. 5. 6. 7. 8. 9. 10.

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 8

Dated GRAPH BETWEEN RESISTANCE & FLASHING TIME Along X – axis One small division

: _______________

= ________ Ohms

Along Y – axis One small division = ________ min

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 9

Dated : _______________ CALCULATIONS: FROM GRAPH Value of A = R 1 =____________ Ohms Value of B = R 2 = ____________ Ohms R = R1 + R =

1  R

R2

+

R = _____________ Ohms

R 

1 1  R R 1 2  R  R 1 2 R  R 1 2

FROM GRAPH R = A + B = _____ Ohms



  R = _____________ Ohms R 

FROM GRAPH R = RESULT:

1 1 = ____ Ohms  A B



 The value of unknown resistances from graph [ using a neon flash lamp ] are found to be  Value of A = R 1 =____________ Ohms  Value of B = R 2 = ____________ Ohms  The theoretical value of A + B = __________ Ohms  The value of A + B from graph = __________ Ohms 1 1  The theoretical value of = ____ Ohms  A B 1 1  The value of A + B from graph = ___ Ohms  A B

Teacher’s signature

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 10

Dated : _______________ PRECAUTION:  Least count of stop watch should be noted and graduation on stopwatch should be studied carefully before starting the experiment.  The applied voltage should be kept constant through out the experiment.  The capacitance of the capacitor should be selected so as to get a measureable rate of flashing with the unknown resistance.  In order to avoid error due to photo electric effect the experiment should be performed in a dark room or the neon bulb may be enclosed in a box with a small sighting hole.  The DC mains voltage should be greater than the striking voltage for the lamp.  Reading for time and striking voltage should be noted at at the instant when the lamp just glows.  The stop watch should be started at the same time when DC mains is switched on. SOURCES OF ERROR :  Inaccuracy of stopwatch.  Loose connections  Voltage flections.  Necked wire should not be touched when the switch is on.  Before starting the experiment get the circuit checked by your teacher

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 11

Dated : _______________

EXPERIMENT NO . 2 OBJECT: To convert the given galvanometer in to an ammeter up to the range [ 0 – 1 ] ampere. APPARATUS: Galvanometer, Voltmeter, Ammeter, Resistance Box , Rheostat , Screw Gauge , 0ne way Key , Connecting Wires , Shunt Wire and Battery. THEORY: A galvanometer having a resistance Rg gives a full scale deflection when a current Ig is passed through it.. It can be converted in to an ammeter up to the range [ 0 – 1 ] ampere by connecting a small suitable resistance RS in parallel to it. The value of the shunt resistance RS is such that when this parallel combination of galvanometer and shunt resistance S is connected in series with a circuit carrying a current I , it allows a current Ig to pass through the galvanometer and the rest of the current [ I – Ig ] through the attached shunt resistances. The Rg ( The resistance of galvanometer ) and Ig ( Current for full scale deflection ) can be calculated by the following formulas. R  R V H S I  R  g g [ R  R ] R _ R g H S The value of the shunt resistance RS can be calculated by equating the potential differences across the two branches of the circuit. Let Rg and RS be the resistances of galvanometer and shunt resistance respectively ans let Ig and IS be the current passing through them. Then

I Is

=

Ig

+

Is

= [ I – Ig ]

_________ [ 1 ] _________ [ 2 ]

Since Rg and RS are in parallel then by Ohm’s law we have ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 12

Dated : _______________

Is RS

=

Ig Rg

_________ [ 3 ]

From Equation [ 2 ] and Equation [ 3 ] we get RS

[ I – Ig ]

=

Ig R g

 R g g R  S [ I  I ] g If the shunt wire has specific resistance  and a radius r then it’s required length L is given by S π r2 L  ρ I

WORKING FORMULA:

 R H S R _ R H S

R

Rg 

1.

3.

R

S



I

 R g g [ I  I ] g

V

2. Ig 

3.

L

[ R



H

 R

g

]

S π r2 ρ

Where  Rg is the resistance of the given galvanometer  RH is the high Resistance  RS is the shunt Resistance  Ig is the current for full scale deflection flowing through the galvanometer  V is the range of ammeter up to which the galvanometer is to be converted  RS is the shunt resistance connected in parallel.  L is the length of wire having the resistance RS . 

 is the ratio of the circumference of a circle to its diameter

[ It is a mathematical constant whose value is 3.142 ]  r is the radius of the wire.   is the specific resistance of the material of the wire

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 13

Dated : _______________ CIRCUIT DIAGRAM:

OBSERVATIONS: High Resistance RH

Full Deflection

Half Shunt R  R Deflection Resistance H S R  RS g R _ R H

Ohms

Divisions

Divisions

Ohms

S

Ohms

1. Least count of standard ammeter = ____________ Amp __________Divisions of galvanometer = _________ Amp One division of galvanometer =

= ________ Amp

2. Least count of converted ammeter = ____________ Amp VERIFICATION: S. No.

Standard Ammeter Reading Amperes

Reading of the shunted galvanometer Galvanometer Converted Divisions Ammeter Divisions

Amperes

Difference

Amperes

1. 2. 3. 4. 5. 6. ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 14

Dated : _______________ CALCULATIONS:

 R H S R _ R H S

R

Rg 

Rg 

 _

 Ig 

Ig



S



 



H

 R

g

 3 . 142 [

]



I



Amp

 R g g [ I  I ] g



L

L

[ R



S

Ohms

V





R R



 S π r2 ρ ] 2 

Ohms



cm

RESULT:  The given galvanometer has been converted in to an ammeter up to the range [ 0 – 1 ] ampere.

Teacher’s signature

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 15

Dated : _______________ PRECAUTION:    

All connections should be neat and tight. Short and thick connecting wires should be used. The plugs of resistance box should be tight in their gaps. While finding the current IG for full scale deflection do not close the circuit with out introducing a high resistance by the resistance box.  No portion of calculated length of the wire should be under the binding screw s of the galvanometer.  When comparing the readings of standard ammeter and the shunted galvanometer pass large currents to produce large deflection, thus reducing error in reading the deflection.  Care should be taken in handling the apparatus. SOURCES OF ERROR :  Loose connections  Use of long and thin connecting wires may add more resistance in the circuit.  For finding full scale deflection if the circuit is closed with out introducing a high resistance by the resistance box.  The portion of calculated length of the wire should out of the binding screw of the galvanometer.  A small amount of current may cause the error in the deflection of the galvanometer.  Loose plugs in the resistance box.  Fluctuation of current in the circuit.

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 16

Dated : _______________

EXPERIMENT NO . 3 OBJECT: To convert the given galvanometer in to an voltmeter up to the range [ 0 – 1 ] volt. APPARATUS: Galvanometer , Voltmeter , Ammeter , Resistance Box , Rheostat , 0ne way Key , Connecting Wires and a Battery. THEORY: A galvanometer having a resistance Rg gives a full scale deflection when a current Ig is passed through it.. It can be converted in to a voltmeter up to the range [ 0 – 1 ] volt by connecting a suitable resistance RX in series with it. The value of the series resistance RX is such that it allows a current Ig to pass through the combination of galvanometer and series resistance RX when potential difference V is applied across it. By applying Ohm’s law the value of RX is given by

 R H S I  R  g g [ R  R ] R _ R g X H S To convert a moving coil galvanometer in to a voltmeter up to a maximum voltage EX it is necessary to connect a high resistance in series with the galvanometer coil of the resistance Rg Most of the potential drop will then occur across the resistance RX The value of the series resistance RX should be so adjusted that the voltage E produces across the galvanometer coil and the series resistance RX a current Ig sufficient to produce full scale deflection in the galvanometer movement . Then by Ohm’s law R

V

V

=

Ig [ R X + R g ]

Ig R X + I g R g

= V

Ig R X = V – Ig R g ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 17

Dated : _______________ V R

R



X

I



X

g I

V I g



X

R

- I R g g



R

g I

g

g

V I

g

R g

WORKING FORMULA:

1.

 R H S R _ R H S

R

Rg 

3. R X



V I

g

-

2. Ig 

V [ R  R

g

]

Rg

Where  Rg is the resistance of the given galvanometer  RH is the high Resistance  RS is the shunt Resistance  Ig is the current for full scale deflection flowing through the galvanometer  V is the range of voltmeter up to which the galvanometer is to be converted  RX is the high Resistance connected in series. CIRCUIT DIAGRAMS:

OBSERVATIONS: ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 18

Dated : _______________ High Resistance RH

Full Deflection

Half Shunt R  R Deflection Resistance H S R  RS g R _ R H

Ohms

Divisions

Divisions

1. Least count of standard voltmeter

Ohms

S

Ohms

= ___________ Amp

_________Divisions of galvanometer = __________ Volts One divisions of galvanometer = 2. Least count of converted ammeter

= ________ Volts = ____________ Volts

VERIFICATION: S. No.

Standard Voltmeter Reading

Volts

Reading of the shunted galvanometer Galvanometer Converted Divisions Voltmeter

Divisions

Volts

Difference

Volts

1. 2. 3. 4. 5. 6. CALCULATIONS:

 R H S R _ R H S

R

Rg 

Rg 

 _

ASIFJAH ZEHRAVI





Ohms

CELL 0300 – 2568922 & 0341 – 6623062 19

Dated : _______________ Ig 

Ig



X



[ R

H

 R



 R

R

V

--

]





X

g

V I

-

g



Amp

Rg

--



RESULT:  The given galvanometer has been converted in to a voltmeter up to the range [ 0 – 1 ] volts.

Teacher’s signature

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 20

Ohms

Dated : _______________ PRECAUTION:        

All connections should be neat and tight. Short and thick connecting wires should be used. The plugs of resistance box should be tight in their gaps. While finding the current IG for full scale deflection do not close the circuit with out introducing a high resistance by the resistance box. No portion of calculated length of the wire should be under the binding screw s of the galvanometer. When comparing the readings of standard ammeter and the shunted galvanometer pass large currents to produce large deflection, thus reducing error in reading the deflection. The rheostat used as potential divider should not be of low resistance. Care should be taken in handling the apparatus.

SOURCES OF ERROR :  Loose connections  Use of long and thin connecting wires may add more resistance in the circuit.  For finding full scale deflection if the circuit is closed with out introducing a high resistance by the resistance box.  The portion of calculated length of the wire should out of the binding screw of the galvanometer.  A small amount of current may cause the error in the deflection of the galvanometer.  A low resistance rheostat as potential divider may be used.  Loose plugs in the resistance box.  Fluctuation of current in the circuit.

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 21

Dated : _______________

EXPERIMENT NO . 4 OBJECT: To calibrate a voltmeter by using a potentiometer. APPARATUS: Potentiometer , Jockey , Two Rheostat , Two Battery ,Two 0ne way Key , Galvanometer , Two way key , Voltmeter , Standard cell and Connecting Wires. THEORY: A potential drop is established across a potentiometer by connecting a battery across it. The potential drop per unit length of its wire is measured in terms of EMF of a standard cell. A rheostat is set up as a potential divider. The potential difference for its different setting is measured by a voltmeter and by the potentiometer using the value of potential drop per unit length of the potentiometer wire as already found because of the standard cell and the inherent accuracy of potentiometric voltage measurement , the potential read by potentiometer is the true reading of the potential . This is compared with the reading of the voltmeter and in this way the calibration of voltmeter is checked . L 2 WORKING FORMULA: V  E  [ ] S S L 1 Where  VS is the calculated voltage  ES is the E.M.F of standard cell  L1 is the balancing length for Standard cell is in circuit  L2 is the balancing length for R 2 is in circuit CIRCUIT DIAGRAM:

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 22

Dated : _______________ OBSERVATIONS: 3. Least count of standard voltmeter 4. E .M . F of standard cell

= _____________ Volts

= E S = _______________ Volts

5. Balancing length when Standard cell is in circuit L1 = __ cm.

S. No

Balancing length when R 2 is in circuit L2 cm

Calculated Voltage Voltmeter Reading L 2 V  E [ ] S S V L 1 volts volts

Difference [ VS – V ]

volts

1. 2. 3. 4. 5. CALCULATIONS:

V S



E S

V S

 [



L

2 L 1

]

 [

E S

V S



 

E S

L

2 L 1

]

 [

L

2 L 1

]





V S = _________ Volts V S = _________ LVolts

VS



E S

 [

2 L 1

]

V S







E S



L [

2 L 1

]





V S = _________ Volts 

V S = _________ Volts

ASIFJAH ZEHRAVI



CELL 0300 – 2568922 & 0341 – 6623062 23

Dated : _______________ 

V S



E S

 [

L

2 L 1

]





V S = _________ Volts

RESULT:



 The given voltmeter has been calibrated a by using a potentiometer

Teacher’s signature PRECAUTION:  All connections should be neat and tight.  Short and thick connecting wires should be used.  The jockey must have sharp edge.  Avoid the sliding of jockey on the wire rather it should be gently tapped over it.  The current through the potentiometer should be passed while taking readings..  The plugs of resistance box should be tight in their gaps.  Positive terminal of the batteries B1 & B2 and standard ES cell should be connected to the same end of the potentiometer wire.  Emf of the battery B1 should be greater than emf of the battery B2 or the standard cell.  The rheostat R 1 once set should not be changed through out the experiment.  Care should be taken in handling the apparatus. SOURCES OF ERROR :  Loose connections  Error due to the sliding of jockey on the wire.  Use of long and thin connecting wires may add more resistance in the circuit.  Loose plugs in the resistance box.  Jockey may not be of sharp edge.  Fluctuation of current in the circuit. ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 24

Dated : _______________

EXPERIMENT NO . 5 OBJECT: To calibrate an ammeter by using a potentiometer. APPARATUS: Potentiometer , Jockey , Two Rheostat , Two Battery ,Two 0ne way Key , Galvanometer , Two way key , Ammeter , Standard cell , Resistance box and Connecting Wires. THEORY: A potential drop is established across a potentiometer by connecting a battery across it. The potential drop per unit length of its wire is measured in terms of EMF of a standard cell. A resistance RS an ammeter and A and a rheostat R2 are connected in series with a battery B2 ( as in figure ). Let the current flowing through the circuit as read by the ammeter be I . This current set up a potential drops VS across the standard resistance RS This value of VS is measured by the potentiometer using the value of potential drop per unit length of potentiometer wire. Because of the standard cell and the inherent accuracy of potentiometric voltage measurement, the value of VS is very accurate. The current flowing through the standard resistance RS is thus IS = VS X RS . This is the true value of current flowing through the circuit. It is compared with the reading of the ammeter A and in this way the calibration of ammeter is checked . WORKING FORMULA:

I S

 [

E R

S S



L

2 L 1

]

Where  VS is the calculated voltage  ES is the E.M.F of standard cell  RS is the standard resistance.  VS is the calculated current  L1 is the balancing length for Standard cell is in circuit  L2 is the balancing length for R 2 is in circuit

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 25

Dated : _______________ CIRCUIT DIAGRAM:

OBSERVATIONS: 6. Least count of standard ammeter 7. E .M . F of standard cell

= ___________ Amp

= E S = ______________ Volts

8. Value of standard resistance = RS = ____________ Ohms 9. Balancing length when Standard cell is in circuit L1 ___ cm S. No

Balancing Calculated Current Ammeter Difference L E length when Reading [ IS – I ] 2 ] I  [ S  R S is in circuit S I R L 1 S L2 cms amp amp amp

1. 2. 3. 4. 5.

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 26

Dated : _______________ CALCULATIONS: I S

 [

E R



S



S

L

2 L 1



IS =

R





S

R

L



S

L

2 L 1

]

1



×

I S

 [

E

R



S



S

L

2 L 1

×

IS = _________ amp L E 2 I S  [  ] S

IS = _________ amp





IS =

L

S

1



I S

IS =

×

IS = _________ amp 

]



IS =

×

R

]

IS = _________ amp



IS =

 [

S

IS =

×

 [

I S



IS = _________ amp L E  2 S I S

]

E

 [

E

R

S



S

L

2 L 1

]



×

IS = _________ amp

RESULT:  The given ammeter has been calibrated a by using a potentiometer

Teacher’s signature ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 27

Dated : _______________ PRECAUTION:  All connections should be neat and tight.  Short and thick connecting wires should be used.  The jockey must have sharp edge.  Avoid the sliding of jockey on the wire rather it should be gently tapped over it.  The current through the potentiometer should be passed while taking readings..  The plugs of resistance box should be tight in their gaps.  Positive terminal of the batteries B1 & B2 and standard ES cell should be connected to the same end of the potentiometer wire.  Emf of the battery B1 should be greater than emf of the battery B2 or the standard cell.  The rheostat R 1 once set should not be changed through out the experiment.  Care should be taken in handling the apparatus. SOURCES OF ERROR :  Loose connections  Error due to the sliding of jockey on the wire.  Use of long and thin connecting wires may add more resistance in the circuit.  Loose plugs in the resistance box.  Jockey may not be of sharp edge.  Fluctuation of current in the circuit.

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 28

Dated : _______________

EXPERIMENT NO . 6 OBJECT: To calibrate an ammeter and a voltmeter by using a potentiometer. APPARATUS: Potentiometer , Jockey , Two Rheostat , Two Battery ,Two 0ne way Key , Galvanometer , Two way key , Ammeter , Voltmeter , Standard cell , Resistance box and Connecting Wires. WORKING FORMULA:

V  S

E S

 [

L

2 L 1

] ,

I S

 [

E R

S S



L

2 L 1

]

Where  VS is the calculated voltage  ES is the E.M.F of standard cell  RS is the standard resistance.  L1 is the balancing length for Standard cell is in circuit  L2 is the balancing length for R 2 is in circuit CIRCUIT DIAGRAM:

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 29

Dated : _______________ OBSERVATIONS: 1. Least count of standard ammeter

= ______ Amp

2. Least count of standard voltmeter

=_________ Volts

3. E .M . F of standard cell

= E S = __________ Volts

4. Value of standard resistance = RS = _______ Ohms. 5. Balancing length when Standard cell is in circuit L1 = ___ cm S. Balancing Voltage No Length VS when R S is in circuit

Voltmeter Reading

Current

IS

Ammeter Reading

I

[ VS – V ]

[ IS – I ]

amps

amps

volts

amps

V

Difference

Difference

L2 cm

volts

volts

1. 2. 3. 4. 5. CALCULATIONS: V  S



E S

 [

L

2 L 1

]

I S

 [

E R

S



S

L

2 L 1

]



VS =



×

VS = _________ volts 

IS =



×

IS = _________ amp

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 30

V  S

E S



 [

L

2 L 1

]

Dated : _______________ L E  [

I S

S

R



S

2 L 1

]



VS =



×

VS = _________ volts  V  S



E S

 [

IS =

×

IS = _________ amp

L

2 L 1



]



VS =

×

VS = _________ volts  RESULT:  The given ammeter and voltmeter have been calibrated a by using a potentiometer

Teacher’s signature

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 31

Dated : _______________ PRECAUTION:  All connections should be neat and tight.  Short and thick connecting wires should be used.  The jockey must have sharp edge.  Avoid the sliding of jockey on the wire rather it should be gently tapped over it.  The current through the potentiometer should be passed while taking readings..  The plugs of resistance box should be tight in their gaps.  Positive terminal of the batteries B1 & B2 and standard ES cell should be connected to the same end of the potentiometer wire.  Emf of the battery B1 should be greater than emf of the battery B2 or the standard cell.  The rheostat R 1 once set should not be changed through out the experiment.  Care should be taken in handling the apparatus. SOURCES OF ERROR :  Loose connections  Error due to the sliding of jockey on the wire.  Use of long and thin connecting wires may add more resistance in the circuit.  Loose plugs in the resistance box .  Jockey may not be of sharp edge .  Fluctuation of current in the circuit.

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 32

Dated : _______________

EXPERIMENT NO . 7 OBJECT: To determine the low resistance of the given coil by Carey foster bridge. APPARATUS: Meter bridge, Galvanometer, Two resistance boxes, Given coil , Fractional resistance box , Cell, One way key and Connecting wires. THEORY: Carey foster bridge is a modified form of meter bridge having four gaps across which resistances X , P , Q , and Y are connected. P and Q are two equal resistances X is the unknown low resistance and Y is the known resistance. If the balance point C is obtained at a point L 1 cm from the end A , then X  L ρ  α P 1  - - - - - - - - - - - -[ i ] Q Y  [ 100  L ] ρ  β 1 Where  is the resistance per cm length of the wire and  and  are the end resistance at A and B respectively. If X and Y are interchanged and the balance point is obtained at point L 2 from the end A then Y  L ρ  α P 2  - - - - - - - - - - - -[ ii ] Q X  [ 100  L ] ρ  β 2 From equation [ I ] and equation [ ii ] X  L ρ  α Y L ρα P 1 2   PQ X  Y  100 ρ    β X  Y  100 ρ  α  β As the denominator s are equal therefore X + L1 +  =

Y + L2  + 

X–Y =

L1 +  – [L2  +  ]

X–Y =

L1 +  – L2  –

X–Y =

[L1 – L2 ] 

X = Y +



[ L 1 – L 2 ]  -------------------- [ iii ]

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 33

Dated : _______________ Thus X can be determined if L 1 , L 2 and  are known For finding  the resistance per cm of the wire , make X = 0 by closing gap NO 1 by a copper shorting strip and balance point is obtained at L 1. Now copper strip X and Y are interchanged and the balance point is obtained at L 2 then equation [ iii ] can be written as 0 = Y +

[L1 – L2 ] 

 [L1 – L2 ]

ρ 

= Y

Y [ L  L ] 1 2

WORKING FORMULA:

ρ 

Y [ L  L ] 1 2

,

X = Y + [L2–L1]

Where   is the resistance per cm length of the given wire  X is the unknown low resistance.  Y is the known resistance.  L 1 is the balance point from end A  L 2 is the balance point from end A when X and Y are interchanged CIRCUIT DIAGRAM:

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 34

Dated : _______________ FOR DETERMINATION OF  [ The resistance per cm of the wire ] = _____ Ohms , Resistance P = ______ Ohms

OBSERVATIONS: Resistance P S. NO

Y

Distance of balancing point from A with shorting strip in

Ohm

L1

L2

cm

cm

ρ 

Y [L L ] 1 2

Ohm / cm

Mean   Ohm /cm

1. 2. 3. CIRCUIT DIAGRAM:

OBSERVATIONS: FOR DETERMINATION OF UNKNOWN LOW RESISTANCE Resistance P S. NO

Y

= _____ Ohms , Resistance P Distance of balancing point from end A

Ohm

L1

L2

cm

cm

= _____ Ohms

X = Y + [ L 2 – L 1] 

Ohm

1. 2. 3.

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 35

Dated : _______________ CALCULATIONS: ρ 

Y [ L  L ] 1 2

ρ

ρ 

Y [ L  L ] 1 2

ρ







Ohms / cm





 Ohms / cm  

ρ 

MEAN 

Y [ L  L ] 1 2

ρ





Ohms / cm X = Y + [L2–L1] =

+[

=

+

=

+









3

Ohms / cm X = Y + [L2–L1]

]

× 

= ____________ Ohms

ASIFJAH ZEHRAVI



=

+[

=

+

=

+



]

×

= ____________ Ohms

CELL 0300 – 2568922 & 0341 – 6623062 36

Dated : _______________ X = Y + [L2–L1] =

+[

=

+

=

+



MEAN X

]





× 

 3

= ____________ Ohms

= ____________ Ohms Actual Value

= 0 . 3 Ohms

Percentage Of Error 

Percentage Of Error 

Percentage of error

Actual Value  Calculated Value Actual Value 0.3

 0.3

 100

 100

= ________________ %

RESULT:  The unknown low resistance of the given coil by Carey foster bridge is calculated to be ____________ Ohms.  Percentage of error

= ________________ %

Teacher’s signature

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 37

Dated : _______________ PRECAUTION:        

All connections should be neat and tight. Short and thick connecting wires should be used. The jockey must have sharp edge. Avoid the sliding of jockey on the wire rather it should be gently tapped over it. The current through the bridge should be disconnected while reversing the key. The current through the potentiometer should be passed while taking readings.. The plugs of resistance box should be tight in their gaps. Care should be taken in handling the apparatus.

SOURCES OF ERROR :  Loose connections  Error due to the sliding of jockey on the wire.  Use of long and thin connecting wires may add more resistance in the circuit.  Loose plugs in the resistance box .  Jockey may not be of sharp edge .  Fluctuation of current in the circuit.

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 38

Dated : _______________

EXPERIMENT NO . 8 OBJECT: To determine the value of two unknown resistances by using a potentiometer and verify the law of combination of resistances in series or parallel. APPARATUS: Potentiometer , Jockey , Two Rheostat , Battery ,Two 0ne way Keys , Galvanometer , Two way key , Resistance box , Two unknown resistances , Two cells and Connecting Wires. WORKING FORMULA:

r



R



[ L  L ] 2 1 L 1

Where  r is the unknown resistance.  R is the known resistance.  L1 is the balancing length for R.  L2 is the balancing length for ( R + r ).

CIRCUIT DIAGRAM:

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 39

Dated : _______________ OBSERVATIONS: Known Un known Balancing balancing Resistance Resistance length for length for R r

R

(R+r)

L1

L2

Un known Resistance

r R[ L

2 L

Ohms

Ohms

Cm

Mean Un known Resistance

Cm

r

L ] 1 1

Ohms

Ohms

r1 r2 r1 + r2 1 1  r r 1 2

CALCULATIONS: FOR

[

r1

]

FOR

[

r1

]

[ L  L ] 2 1 r  R  L 1

[ L  L ] 2 1 r  R  L 1



















r







r

= ____________ Ohms

Mean r



Mean r



Mean

ASIFJAH ZEHRAVI

r

r

 r 2



 = ____________ Ohms

 2

= ____________ Ohms

CELL 0300 – 2568922 & 0341 – 6623062 40

FOR

[

r2

Dated : _______________

]

FOR

[

r2

]

[ L  L ] 2 1 r  R  L 1

[ L  L ] 2 1 r  R  L 1



















r





Mean r



Mean r



r

r

 r 2

r  R  







r  R 









r

= ____________ Ohms



Mean r



ASIFJAH ZEHRAVI





Mean r

[ r1 + r2 ]

FOR



r

= ____________ Ohms

= ____________ Ohms

[ L  L ] 2 1 L 1

Mean



 2

[ r1 + r2 ]

FOR

r

r

= ____________ Ohms

Mean







r

 r 2

[ L  L ] 2 1 L 1 

 = ____________ Ohms

 2

= ____________ Ohms

CELL 0300 – 2568922 & 0341 – 6623062 41

Dated : _______________

FOR

1 1 [ r  r ] 1 2

r  R  









r

[ L  L ] 2 1 L 1

r  R 

















Mean r



Mean

r

r

 r 2

= ____________ Ohms

 2

Verification of parallel combination Put [ r1 & r2 ] from known resistance r  r 1 2 re  r  r 1 2

[ r1 + r2 ]

re



= ____________ Ohms

Verification of series combination Put [ r1 & r2 ] from known resistance

re

[ L  L ] 2 1 L 1



r

= ____________ Ohms

Mean r

1 1 [ r  r ] 1 2

FOR



= ___________ Ohms

re 

 

re 

re

= ___________

Ohms ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 42

Dated : _______________ RESULT:  Un known resistance r  Un known resistance r

= =

1 2

____________ Ohms ____________ Ohms

For series combination  Observed value [ r 1 + r 2 ] = ____________ Ohms  Calculated value [ r 1 + r 2 ] = ____________ Ohms For parallel combination  Observed value [ r1  r1 ] = ____________ Ohms 

1 2 1 1 Calculated value [  r r 1 2

]

=

____________ Ohms

Teacher’s signature PRECAUTION:  All connections should be neat and tight.  Short and thick connecting wires should be used.  The positive terminal of the battery and that of cell must be connected to the terminal on zero side of the potentiometer.  The emf of the main battery E1 should be greater than E 2 used.  Never insert K1 & K2 simultaneously.  The current should remain constant for each set of observation.  The current should be passed only for the duration it is necessary otherwise the balance point will keep on changing.  The jockey must have sharp edge.  Avoid the sliding of jockey on the wire rather it should be gently tapped over it.  Care should be taken in handling the apparatus.  The plugs of resistance box should be tight in their gaps. SOURCES OF ERROR :  Loose connections.  Error due to the sliding of jockey on the wire.  Use of long and thin connecting wires may add more resistance in the circuit.  Loose plugs in the resistance box .  Jockey may not be of sharp edge .  Fluctuation of current in the circuit. ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 43

Dated : _______________

EXPERIMENT NO . 9 OBJECT: To determine the work function of a metal by using a sodium light. APPARATUS: Photo electric cell , Sodium light , Battery , Rheostat , One Way key , Four way key or Reversing key , Micro ammeter , Voltmeter and Connecting wires. WORKING FORMULA:

Wor k F unction  Φ 

h

c λ

-

V e, 0

Where   is the function of the given metal.  h is the Plank’s Constant  c is the velocity of light   is the wavelength of sodium light  V0 is the stopping potential  e is the charge on an electron. CIRCUIT DIAGRAM:

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 44

Dated : _______________ OBSERVATIONS: Least count of voltmeter = ________________________ volts. Least count of micro ammeter = ____________________  amp. Plank’s Constant = h = 6.625 × 10 – 34 joules – sec Velocity of light = c = 3 × 10 8 m / sec. or 3 × 10 10 cm / sec. Wavelength of sodium light = = 5893 Å = 5893 × 10 – 10 m Charge on an electron = e = 1.6 × 10 – 19 Coulomb. S. NO

Distance of sodium lamp from Photo cell _____________cm Voltmeter reading

Micro ammeter reading

Volts

Divisions

1. 2. 3. 4. 5. 6. 7. 8. 9. 10. CALCULATIONS: Stopping Potential from graph V 0 = ___________ Volts c Wor k F unction  Φ  h - V e 0 λ 8  6.625 10- 34  3  10 10  1 . 6  10 - 19 5893 10 Work Function =

___________________

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 45

Dated GRAPH BETWEEN PHOTO CURRENT & APPLIED VOLTAGE

: _______________

Along X – axis One small division = ________ Volts Along Y – axis One small division = ________ Amp

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 46

Dated : _______________ RESULT:  The work function of a metal by using a sodium light is calculated to be _______________________ Electron volts.

Teacher’s signature

PRECAUTION:  All the connections should be tight and clean.  Distance between the source and the photo-cell should be kept unchanged for one set of observations.  The applied voltage should be changed in small and regular steps.  A V.T.V.M. if available, should be used in place of voltmeter.  To increase the life of the photo-cell, its window should be closed, when it is not in use. SOURCES OF ERROR :  Loose connections  Change of distance between the source and the photocell during the experiment.  Voltage flections  Use of a simple voltmeter.

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 47

Dated : _______________

EXPERIMENT NO . 10 OBJECT: To determine the ionization potential of mercury. APPARATUS: A mercury diode with base, Voltmeter, Micro ammeter, Rheostat , One Way key , Power supply and Connecting wires. THEORY: The breaking of an atom in an electron and positively charged ions is called ionization. Ionization can be brought about by bombarding an atom by fast moving particles such as electrons. The electron must be accelerated to certain definite energy for given type of atoms. It will be seen that electron having sufficiently energy can break off the loosely leave outermost electrons of the target atom. This will correspond to a sudden increase in plate current. The ionization potential is therefore defined as the maximum accelerating potential which is required to accelerate the electrons so that they can ionize the target. CIRCUIT DIAGRAM:

OBSERVATIONS: Least count of voltmeter = ________________________ volts. Least count of micro ammeter = ____________________  amp. ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 48

Dated : _______________ S. Anode Voltage Anode Current NO [ Plate Voltage ] [ Plate Current ] Volts  Amp 1. 2. 3. 4. 5. 6. 7. 8. CALCULATIONS: Actual Value =

13 Volts

Percentage Of Error 

Percentage Of Error 

Percentage of error

Actual Value  Calculated Value Actual Value 13

 13

 100

 100

= ________________ %

RESULT:  The ionization potential of mercury is calculated to be _______________________ Volts.

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 49

Dated GRAPH BETWEEN APPLIED VOLTAGE & CURRENT Along X – axis One small division

= _______ Volts

Along Y – axis One small division

= _______ Amps

ASIFJAH ZEHRAVI

: _______________

CELL 0300 – 2568922 & 0341 – 6623062 50

Dated : _______________ PRECAUTION:  The connections should be tight and clean.  The current passed through the filament should not be more than its related value.  A high resistance voltmeter should be preferred.  If the anode current is larger, use a milli ameter in place of micro ammeter. SOURCES OF ERROR :  Loose connections  Use of low resistance voltmeter.  Voltage flections

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 51

Dated : _______________

EXPERIMENT NO . 11 OBJECT: To set up half and full wave rectifier and study their waveforms on an oscilloscope. Also study the effect of smoothing circuit ( filter circuit ) on ripple voltage. APPARATUS: Four point contact diodes , 6V step down transformer , A high resistance of 10 Kilo Ohms , Capacitor , Inductors, Cathode Ray Oscilloscope. THEORY : The conversion of an alternating current in to direct current is called rectification. This is very conveniently achieved by diodes. A circuit which is used for rectification is called a rectifier. To make the out put waveform from a study voltage we use a suitable combination of capacitor and inductor in the circuit which are known as filters. The equation for ripple factor is given 1 ---------------------- [ 1 ] Ripple Factoe  R . F  4 3 fr C R

1

Ripple Factoe  R . F  4

Ripple Factoe  R . F 

4

 120  1000  10 - 6  300 1 3  12  3

3

Ripple Factoe  R . F  0 . 004 I Ripple Factoe  R . F  ( rms ) 2  1 -------------------- [ 2 ] I d.c Where I r m s = Root mean square value of A.C current I d.c = Value of D.C current For full wave rectification Integrating equation I T I rms   i 2 dt  0  and I d.c 2 0 For half wave rectification the values of I  as under I rms  0 and I d.c 2 ASIFJAH ZEHRAVI

[ 2 ] we get 2 I T 0  i dt  π 0

I r m s and I d .c are given I 0 π

CELL 0300 – 2568922 & 0341 – 6623062 52

Dated : _______________ FOR HALF WAVE RECTIFICATION Now putting the values of I r m s and I d .c in equation [ 2 ] we get I 0 Ripple Factoe  R . F  ( 2 )2  1 I 0 π

Ripple Factoe  R . F 

(



)2  1

2 1. 4680

Ripple Factoe  R . F  R . F = 1 . 211 FOR HALF WAVE RECTIFICATION

Now putting the values of I r m s and I d .c in equation [ 2 ] we get I 0 2 )2  1 Ripple Factoe  R . F  ( 2I 0 π

Ripple Factoe  R . F  Ripple Factoe  R . F  R . F = 0 . 483

(



2 2 0 . 2340

)2  1

CIRCUIT DIAGRAM:

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 53

OBSERVATIONS:



Dated : _______________

FOR HALF WAVE RECTIFIER SHAPE OF WAVE FORM In Put Waveform

Out Put Waveform Un filtered

Peak value = E0 = _____ Volts

Peak value = E0 = _____ Volts

SHAPE OF WAVE FORM WHEN DIODE IS INVERTED In Put Waveform

Peak value = E0 = _____ Volts

Out Put Waveform Un filtered

Peak value = E0 = _____ Volts

SHAPE OF WAVE FORM WHEN DIODE IS INVERTED In Put Waveform

Peak value = F0 = _____ Volts ASIFJAH ZEHRAVI

Out Put Waveform Filtered

Peak value = F0 = _____ Volts

CELL 0300 – 2568922 & 0341 – 6623062 54

Dated : _______________ d.c out put = F0 = _____ Volts

d.c out put = F0 = _____ Volts

FOR FULL WAVE RECTIFIER SHAPE OF WAVE FORM In Put Waveform

Out Put Waveform Un filtered

Peak value = E0 = _____ Volts

Peak value = E0 = _____ Volts

SHAPE OF WAVE FORM WHEN DIODE IS INVERTED In Put Waveform

Peak value = E0 = _____ Volts

Out Put Waveform Un filtered

Peak value = E0 = _____ Volts

SHAPE OF WAVE FORM WHEN DIODE IS INVERTED In Put Waveform

Out Put Waveform Filtered

Peak value = F0 = _____ Volts d.c out put = F0 = _____ Volts

Peak value = F0 = _____ Volts d.c out put = F0 = _____ Volts

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 55

GRAPH BETWEEN VOLTAGE & CURRENT

WAVE RECTIFIER DatedFOR: HALF _______________

Along X – axis One small division

= _______ Volts

Along Y – axis One small division

= _______ Amps

ASIFJAH ZEHRAVI

After changing the polarity

CELL 0300 – 2568922 & 0341 – 6623062 56

GRAPH BETWEEN VOLTAGE & CURRENT

WAVE RECTIFIER DatedFOR: FULL _______________

Along X – axis One small division

= _______ Volts

Along Y – axis One small division

= _______ Amps

ASIFJAH ZEHRAVI

After changing the polarity

CELL 0300 – 2568922 & 0341 – 6623062 57

Dated : _______________ RESULT :  The waveforms of half and full wave rectifier on an oscilloscope have been studied.  Also studied the effect of smoothing circuit ( filter circuit ) on ripple voltage.

Teacher’s signature PRECAUTION:  Care should be taken in connecting the diodes whose N-type ends is marked with red spot or arrow.  V.T.V.M. and C.R.O. must be earthed properly.  While observing input waveform crystal diodes must be disconnected. SOURCES OF ERROR :  Loose connections  The N – type ends of diodes are not marked properly  Voltage flections

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 58

Dated : _______________

EXPERIMENT NO . 12 OBJECT: To study the characteristics of an RLC series or acceptor circuit by plotting a response curve. Determine the resonant frequency , band width and Q factor of the circuit APPARATUS: Voltmeter, Micro ammeter, Rheostat , One Way key , Power supply and Connecting wires. WORKING FORMULA:

Resonant Frequency

Band Width



fr



1 2 π

LC

 Δf  f  f 2 1

Quality Factor  Q factor 

Resonant Frequency  Band Width

Where  f r is the resonant frequency.  L is the inductance.  C is the capacitance.   f is the band width.  f 1 & f 2 are the frequencies where the response falls to 0.707 of it’s maximum value.

CIRCUIT DIAGRAM:

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 59

f r f

Dated : _______________ OBSERVATIONS: Resistance R = _______ Ohms. Inductance L =________ m Henry =________ Henry Capacitance C = ______  f. = ___________ Farad. S. Frequency ( f ) Current in the circuit NO CPS or HZ  Amp 01. 02. 03. 04. 05. 06. 07. 08. 09. 10.

Log f

CALCULATIONS: fr



Δf  f  f 2 1

1 2 π

LC

Δf 

1

fr  2  3 . 142



Δf  Q factor 

1 fr  2  3 . 142 

Q factor 

1

Q factor 

fr fr





 Hertz

f r Δf

Hertz



Actual Value = ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 60

Dated : _______________ Percentage Of Error 

Percentage Of Error 

Percentage of error

Actual Value  Calculated Value Actual Value



 100

 100

= ________________ %

RESULT:  The characteristics of an acceptor circuit have been studied.  It is seen that we get maximum output when the resonant frequency is applied across the series combination of L , C and R.  The resonant frequency f r is calculated to be _______ hertz.  The calculated value of resonant frequency is near about the observed value.  The value of inductance L in the circuit is calculated to be __________Henry.  Band width  f = ____ hertz and Q – factor = _________

Teacher’s signature

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 61

GRAPH BETWEEN LOG f & CURRENT I

Dated : _______________

Along X – axis One small division = _______ Hertz Along Y – axis One small division = ________ Amp

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 62

Dated : _______________ PRECAUTION:  Suitable set of inductance (L) and capacitance (C) should be selected and their values should be known.  The connection should be tight and clean.  The AVO meter should be adjusted for suitable range before switching on the circuit.  The selected range of the AVO meter should not be changed for the whole set of observations.  Frequency from the oscillator should be changed in regular small steps.  The naked wires should not be touched, when the circuit is on. SOURCES OF ERROR :    

Loose connections Voltage flections. Necked wire should not be touched when the switch is on. Before starting the experiment get the circuit checked by your teacher

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 63

Dated : _______________

EXPERIMENT NO . 13 OBJECT: To study the characteristics of an RLC parallel or rejector circuit by plotting a response curve. Determine the resonant frequency , band width and Q factor of the circuit APPARATUS: Voltmeter, Micro ammeter, Rheostat , One Way key , Power supply and Connecting wires.

WORKING FORMULA:

Resonant Frequency

Band Width



fr



1 2 π

LC

 Δf  f  f 2 1

Quality Factor  Q factor 

f Resonant Frequency  r Band Width f

Where  f r is the resonant frequency.  L is the inductance.  C is the capacitance.   f is the band width.  f 1 & f 2 are the frequencies where the current rises to 1.414 times of the minimum current CIRCUIT DIAGRAM:

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 64

Dated : _______________ OBSERVATIONS: Resistance R = _______ Ohms. Inductance L =________ m Henry =________ Henry Capacitance C = ______  f. = ___________ Farad. S. Frequency ( f ) Current in the circuit NO CPS or HZ  Amp 01. 02. 03. 04. 05. 06. 07. 08. 09. 10.

Log f

CALCULATIONS: fr



Δf  f  f 2 1

1 2 π

LC

Δf 

1

fr  2  3 . 142



Δf 

Q factor 

1

Q factor 

 

Hertz

f Q factor  r Δf

1 fr  2  3 . 142  fr fr



Hertz



Actual Value = ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 65

Dated : _______________ Percentage Of Error 

Percentage Of Error 

Percentage of error

Actual Value  Calculated Value Actual Value



 100

 100

= ________________ %

RESULT:  The characteristics of an rejecter circuit have been studied.  It is seen that we get minimum output when the resonant frequency is applied across the parallel combination of L , C and R.  The resonant frequency f r is calculated to be _______ hertz.  The calculated value of resonant frequency is near about the observed value.  The value of inductance L in the circuit is calculated to be __________Henry. Band width  f = ____ hertz and Q – factor = _________

Teacher’s signature

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 66

GRAPH BETWEEN LOG f & CURRENT I

Dated : _______________

Along X – axis One small division = _______ Hertz Along Y – axis One small division = ________ Amp

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 67

Dated : _______________ PRECAUTION:  Suitable set of inductance (L) and capacitance (C) should be selected and their values should be known.  The connection should be tight and clean.  The AVO meter should be adjusted for suitable range before switching on the circuit.  The selected range of the AVO meter should not be changed for the whole set of observations.  Frequency from the oscillator should be changed in regular small steps.  The naked wires should not be touched, when the circuit is on. SOURCES OF ERROR :    

Loose connections Voltage flections. Necked wire should not be touched when the switch is on. Before starting the experiment get the circuit checked by your teacher

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 68

Dated : _______________

EXPERIMENT NO . 14 OBJECT: To plot the characteristics curve of a semi conductor diode. Determine the forward and reverse impedances [Resistances]. APPARATUS: Voltmeter, Micro ammeter, Rheostat , One Way key , Power supply and Connecting wires. CIRCUIT DIAGRAM:

OBSERVATIONS:





Least count of voltmeter = ______________________ volts. Least count of micro ammeter = __________________  amp. Least count of milli ammeter = ___________________ m amp. S. NO

Forward Bias

Reverse Bias

Voltage

Current

Voltage

Voltage

Volt

Milli ampere

Volt

Microampere

01. 02. 03. 04. 05. 06. 07. 08. ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 69

Dated GRAPH BETWEEN VOLTAGE V & CURRENT I

: _______________

Along X – axis One small division = _______ Volts Along Y – axis One small division = ________ Amp

0

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 70

Dated : _______________ RESULT:  The characteristic curves for a ( p – n ) junction ( both for forward bias and reverse bias ) have been drawn.  It is seen that when the junction is forward biased with a small potential difference it allows large current (in milli amperes ) but when it is reverse biased with a large potential difference small current ( in micro amperes ) passed through it

Teacher’s signature

PRECAUTION:  The connections should be neat clean and tight.  The AVO meter should be adjusted for suitable range before switching on the circuit.  The applied voltage never exceed the rated value of the semi conductor diode.  Care should be taken in connecting the diode whose N – type end is marked with red spot or arrow.  Voltage should be changed in small and regular steps.  The naked wires should not be touched, when the circuit is on. SOURCES OF ERROR :  Loose connections  Voltage flections.  The applied voltage exceed the rated value of the semi conductor diode.  Necked wire should not be touched when the switch is on.  Before starting the experiment get the circuit checked by your teacher

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 71

Dated : _______________

EXPERIMENT NO . 15 OBJECT: To study the static characteristics of a given transistor in common emitter mode. APPARATUS: Given transistor ( provided with base resistance , also called biasing resistance ), Micro ammeter, Milli ammeter , A small Power supply, Two Way key and Voltmeter THEORY: A transistor consists of germanium or silicon crystal in which a layer of N – type germanium is sand witched between two layers of P – type germanium. This is forming as P – N – P transistor. Similarly a transistor in which a layer of P – type germanium is sad witched between the two layers of N – type germanium is called N – P – N transistor. A transistor consists of three parts which are emitter , base and collector. The transistor can be connected in the circuits normally in three ways.  Common – Emitter configuration  Common – Base configuration  Common – Collector configuration First one is forward biased junction. The second is reverse bias junction. A junction is said to be forward biased if the positive terminal of the battery is connected to the P – type region and the negative terminal is connected to the N – type region of transistor. Similarly if the positive terminal of the battery is connected to the N – type region and the negative terminal is connected to the P – type region of transistor is called reverse biased junction. CIRCUIT DIAGRAM:

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 72

Dated : _______________ OBSERVATIONS:

[ FOR INPUT CHARACTERISTICS ] KEEPING COLLECTOR TO AMMETER VOLTAGE VCE IS CONCTANT S. VCE = 0 Volt VCE = 4 Volt VCE = 8 Volt NO

VBE

IB

VBE

IB

VBE

IB

Volt

 Amp

Volt

 Amp

Volt

 Amp

01. 02. 03. 04. 05. [ FOR OUTPUT CHARACTERISTICS ]

[ KEEPING BASE CURRENT I B IS CONCTANT ] S. NO

I B = 0  A I B = 20  A I B = 40 A VCE

IC

Volt m A

VCE

IC

VCE

IC

Volt

mA

Volt

mA

I B = 60  A VCE IC Volt

mA

01. 02. 03. 04. 05.

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 73

Dated GRAPH BETWEEN Collector To Emitter Voltage V CE & Collector Current I C Along X – axis One small division = _______ Volts

: _______________

Along Y – axis One small division = ________ Amp

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 74

Dated GRAPH BETWEEN Base Current I B & Collector To Emitter Voltage V CE Along X – axis One small division = _______ Volts

: _______________

Along Y – axis One small division = ________ Amp

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 75

Dated : _______________ RESULT:  The input characteristic curves ( between VBE and IB keeping VCE is constant ) and output characteristic curves ( between VCE and IC keeping IB is constant ) have been drawn.  It is seen from these curves that a small change in base current produces a large change in collector current IC.

Teacher’s signature

PRECAUTION:  Do not apply base more than 3 volts and collector voltage more than 12 volts.  Carefully observed the polarities of the power supplies and terminals of the transistor.  Avoid rough handling the transistor otherwise it may be damaged.  While making or breaking any connections both the power supplies should be disconnected.  Before connecting a transistor in to a circuit one should carefully identify the base ,emitter and collector terminals. SOURCES OF ERROR :       

Loose connections. Voltage fluctuation. Un correct connection of a transistor in the circuit. Base voltage may be more than 3 volts. Collector voltage may be bore than 12 volts. Necked wire should not be touched when the switch is on. Before starting the experiment get the circuit checked by your teacher

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 76

Dated : _______________

EXPERIMENT NO . 16 OBJECT: To determine the Plank’s constant by using a spectrometer and hydrogen discharge tube. APPARATUS: Spectrometer ,Diffraction grating , Hydrogen discharge tube and Sprit level. WORKING FORMULA: Plank’s constant can be calculated as 1 1 1 2 π2 m e 4 k 2 λ Plank' s Constant  h  [ (  ) ] 3 C 22 n2

λ

d Sin θ N

Where         

h is the Plank’s constant m is the mass of the electron e is the charge of the electron k is the Coulomb’s constant for electrostatic force  is the wave length of light n is the color of the spectral line d is the grating element  is the angle of diffraction N is the order of image

OBSERVATIONS: 1. Least count of stop watch = 1 minute. 2. Number of lines ruled on the grating = ________lines / inch. 3. Grating element = d 

1inch no of lines



2.54 cm [

4. Mass of an electron = m = 9.1072 × 10

= ______cm

] – 31

Kg.

5. Charge on an electron = e = 1.6 × 10 – 19 coul. 6. Coulomb’s constant for electrostatic force =k = 9 × 10 9 N – m 2 /coul 2 7. Speed of light = c = 3 × 10 8 m / sec. or 3 × 10 10 ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 77

Dated : _______________ cm / sec. FOR RED SPECTRAL LINE S NO

Order Of Image

Lines Diffraction reading on Right Left side side [A] [B]

deg 1.

I

D1

2.

II

D2

deg

Difference Of Readings 2 = A – B

Angle of diffraction

Wave length



 

deg

deg

cm

Difference Of Readings 2 = A – B

Angle of diffraction

Wave length



 

deg

deg

cm

Difference Of Readings 2 = A – B

Angle of diffraction

Wave length



 

deg

deg

cm

FOR BLUE SPECTRAL LINE S NO

Order Of Image

Lines Diffraction reading on Right Left side side [A] [B]

deg 1.

I

D1

2.

II

D2

deg

FOR VIOLET SPECTRAL LINE S NO

Order Of Image

Lines Diffraction reading on Right Left side side [A] [B]

deg 1.

I

D1

2.

II

D2

ASIFJAH ZEHRAVI

deg

CELL 0300 – 2568922 & 0341 – 6623062 78

Dated : _______________ CALCULATIONS: Plank’s constant for red spectral line [ n = 3 ] 1 2 π2 m e 4 k 2 λ r 1 1 Plank' s Constant  h  [ (  ) ] 3 C 22 32 Plank’s constant for red spectral line [ n = 4 ] 1 2 π2 m e 4 k 2 λ 1 1 b Plank' s Constant  h  [ (  ) ] 3 C 2 2 2 4 Plank’s constant for red spectral line [ n = 5 ] 1 2 π2 m e 4 k 2 λ v 1 1 Plank' s Constant  h  [ (  ) ] 3 C 22 52 Actual Value = h = 6.625 × 10 – 34 J – s. Percentage Of Error 

Actual Value  Calculated Value Actual Value

 100

RESULT:  The Plank’s constant by using a spectrometer and hydrogen discharge tube is calculated to be ____________ J – s.

Teacher’s signature PRECAUTION:  All adjustment of the spectrometer must be correctly made.  The grating should be adjusted in the vertical plane and the rulings on it should also be made vertical.  In measuring the angle, the left of the image should coincide with the vertical cross-wire for positions of telescope on either side of the central image.  The light should be incident on that side of the grating on which there is no rulings. This is done to obtain no refraction after deflection has taken place.

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 79

Dated : _______________ SOURCES OF ERROR :  Slit may mot sharp.  Spectrometer may not be properly adjusted.  Turn table may not be properly adjusted.

ASIFJAH ZEHRAVI

CELL 0300 – 2568922 & 0341 – 6623062 80

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