Class 10th Science Lab Manual CBSE Solution
Lab Experiment 5aLab Experiment 5bViva Questions- What is zero error?
- What is least count?
- Suppose the ammeter you are using in this experiment does not have positive and negative…
- Suppose the deflection go beyond the full scale. What will you infer from such…
- Why it is advised to clean the ends of connecting wires before connecting them?…
- While taking the reading the student observe that pointer on voltmeter is 15th division…
- In a series combination, what happens to voltage and current?
- What is the equivalent resistance for a series combination parallel combination?…
- In parallel combination, is the current same or voltage same in the circuit?…
- Why are the standard resistances made up of manganin wire?
- What should be characteristics of standard resistance?
- Why connecting wires are made of copper?
- How many times will be the equivalent resistance of two identical resistors be increased…
- Can you distinguish between resistor and resistance?
- In what way household appliances should be connected?
- Draw a diagram which shows the direction of current the current carriers.…
- Why is ammeter always connected in series in a circuit?
- Why is voltmeter always connected in parallel?
- Which device has high resistance voltmeter or ammeter?
- Why closed path is required for flow of current?
- What happens to the resistance of a conductor if the area of cross section is increased?…
- Why are copper and aluminium wires used for electrical transmission?…
- What helps to maintain the potential difference across a conductor?…
- Write one advantage of connecting devices in parallel and not in series.…
- Give one difference between open circuit closed circuit?
- What is zero error?
- What is least count?
- Suppose the ammeter you are using in this experiment does not have positive and negative…
- Suppose the deflection go beyond the full scale. What will you infer from such…
- Why it is advised to clean the ends of connecting wires before connecting them?…
- While taking the reading the student observe that pointer on voltmeter is 15th division…
- In a series combination, what happens to voltage and current?
- What is the equivalent resistance for a series combination parallel combination?…
- In parallel combination, is the current same or voltage same in the circuit?…
- Why are the standard resistances made up of manganin wire?
- What should be characteristics of standard resistance?
- Why connecting wires are made of copper?
- How many times will be the equivalent resistance of two identical resistors be increased…
- Can you distinguish between resistor and resistance?
- In what way household appliances should be connected?
- Draw a diagram which shows the direction of current the current carriers.…
- Why is ammeter always connected in series in a circuit?
- Why is voltmeter always connected in parallel?
- Which device has high resistance voltmeter or ammeter?
- Why closed path is required for flow of current?
- What happens to the resistance of a conductor if the area of cross section is increased?…
- Why are copper and aluminium wires used for electrical transmission?…
- What helps to maintain the potential difference across a conductor?…
- Write one advantage of connecting devices in parallel and not in series.…
- Give one difference between open circuit closed circuit?
Lab Experiment 5a
Question 1.AIM
To determine of the equivalent resistance of two resistors when connected in series.
Answer:MATERIALS REQUIRED
Two standard resistance coils, ammeter, voltmeter, one - way plug key, low resistance rheostat, connecting wires, cell or battery eliminator.
THEORY
When two or more resistors are connected end to end, then they provide only one path to the flow of current i.e., the same current flow through each resistor. Then, they are in series combination.
V = V1 + V2
let v be the applied potential difference by a dc source across the combination of unknown resistors R1 and R2.
According to ohms law, for each resistor,
V1 = IR1, V2 = IR2
Then the equivalent resistance of the series combination of two resistors is given by
Rs = R1 + R2
Circuit Diagram
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Apparatus Arrangement:
![](data:image/png;base64,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)
PROCEDURE
1. Join the circuit as shown in the circuit diagram or apparatus arrangement with one of the unknown resistors.
2. Find the values of two given unknown resistors R1 and R2 one by one.
3. Tabulate at least three readings of ammeter and voltmeter for the given unknown resistor.
4. By using Ohm’s law, find the value of each resistance.
5. Connect the given resistors in series combination between the terminals of voltmeter as shown in the figure above
6. Plug in the one - way plug key and note the readings of ammeter and voltmeter in the observation table.
7. Repeat the step 6 three times by changing the position of the sliding contact of the rheostat
8. Write the readings and find the ratio of V and I. It will give the equivalent resistance of the combination.
OBSERVATION TABLE
![](data:image/png;base64,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)
OBSERVATIONS
1. Least count of ammeter:
The image of the ammeter is attached here:
![](data:image/png;base64,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)
The range of the ammeter =500 - 0 mA = 500 mA = 0.5 A
The number of divisions in between two consecutive values= 10
Therefore, the least count = ![](data:image/png;base64,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)
= 0.01 A
2. Zero error of ammeter:
The needle of the ammeter points towards zero of the main scale of the ammeter, therefore no zero error .
![](data:image/jpeg;base64,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)
3. Least count of voltmeter:
The range of voltmeter = 2 - 0 V= 2 V.
The number of division in small scale between two division on the main scale
= 10
Therefore, the least count![](data:image/png;base64,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)
4. Zero error of voltmeter = 0 V.
CALCULATIONS
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)
1. Mean value of R1 = 2.06 Ω
2. Mean value of R2 = 4.06 Ω
Equivalent value of series combination:
(a) by calculation, = 2 Ω + 4 Ω = 6 Ω
(b) by experiment, = 5.99 Ω
Difference in both value = Rexp – Rcalculated= 0.01 Ω
RESULT
1. The calculated and the experimental value of equivalent resistance are similar. Hence Rs = R1 + R2 is verified.
2. The equivalent resistance, Rs = 5.99 Ω
PERCENTAGE ERROR
Percentage error =
= 0.16667 %
PRECAUTIONS
1. Remove the oxide layer from the ends of connecting wires by rubbing it with sandpaper.
2. All connections should be kept tight and properly done as per the circuit diagram.
3. Take out the plug from the plug key in between the two observations to avoid heating.
4. A low resistance rheostat should be used in the circuit to obtain a large variation in current.
5 A thick copper connecting wire should be used in the circuit.
AIM
To determine of the equivalent resistance of two resistors when connected in series.
Answer:
MATERIALS REQUIRED
Two standard resistance coils, ammeter, voltmeter, one - way plug key, low resistance rheostat, connecting wires, cell or battery eliminator.
THEORY
When two or more resistors are connected end to end, then they provide only one path to the flow of current i.e., the same current flow through each resistor. Then, they are in series combination.
V = V1 + V2
let v be the applied potential difference by a dc source across the combination of unknown resistors R1 and R2.
According to ohms law, for each resistor,
V1 = IR1, V2 = IR2
Then the equivalent resistance of the series combination of two resistors is given by
Rs = R1 + R2
Circuit Diagram
Apparatus Arrangement:
PROCEDURE
1. Join the circuit as shown in the circuit diagram or apparatus arrangement with one of the unknown resistors.
2. Find the values of two given unknown resistors R1 and R2 one by one.
3. Tabulate at least three readings of ammeter and voltmeter for the given unknown resistor.
4. By using Ohm’s law, find the value of each resistance.
5. Connect the given resistors in series combination between the terminals of voltmeter as shown in the figure above
6. Plug in the one - way plug key and note the readings of ammeter and voltmeter in the observation table.
7. Repeat the step 6 three times by changing the position of the sliding contact of the rheostat
8. Write the readings and find the ratio of V and I. It will give the equivalent resistance of the combination.
OBSERVATION TABLE
OBSERVATIONS
1. Least count of ammeter:
The image of the ammeter is attached here:
The range of the ammeter =500 - 0 mA = 500 mA = 0.5 A
The number of divisions in between two consecutive values= 10
Therefore, the least count =
= 0.01 A
2. Zero error of ammeter:
The needle of the ammeter points towards zero of the main scale of the ammeter, therefore no zero error .
3. Least count of voltmeter:
The range of voltmeter = 2 - 0 V= 2 V.
The number of division in small scale between two division on the main scale
= 10
Therefore, the least count
4. Zero error of voltmeter = 0 V.
CALCULATIONS
1. Mean value of R1 = 2.06 Ω
2. Mean value of R2 = 4.06 Ω
Equivalent value of series combination:
(a) by calculation, = 2 Ω + 4 Ω = 6 Ω
(b) by experiment, = 5.99 Ω
Difference in both value = Rexp – Rcalculated= 0.01 Ω
RESULT
1. The calculated and the experimental value of equivalent resistance are similar. Hence Rs = R1 + R2 is verified.
2. The equivalent resistance, Rs = 5.99 Ω
PERCENTAGE ERROR
Percentage error = = 0.16667 %
PRECAUTIONS
1. Remove the oxide layer from the ends of connecting wires by rubbing it with sandpaper.
2. All connections should be kept tight and properly done as per the circuit diagram.
3. Take out the plug from the plug key in between the two observations to avoid heating.
4. A low resistance rheostat should be used in the circuit to obtain a large variation in current.
5 A thick copper connecting wire should be used in the circuit.
Lab Experiment 5b
Question 1.AIM
To determine the equivalent resistance of two resistors when connected in parallel.
Answer:MATERIALS REQUIRED
Two standard resistance coils, ammeter, voltmeter, one-way plug key, a low resistance rheostat, connecting wires, battery or battery eliminator.
THEORY
An arrangement in which resistors are connected between two common ends of the circuit in such a way that the potential difference across each resistance is equal to the applied voltage, then such an arrangement is called the parallel combination
As shown in the figure, two resistances R1 and R2 are connected between two points A and B in the parallel combination.
Let the potential applied by the dc source to this combination be V. let I1 and I2 be the current measured by ammeters, connected in series with the resistor R1 and R2 respectively, then
I = I1+I2
According to ohms law, I1 = V/R1 and I2 = V/R2
If Rp, is the equivalent resistance of the given parallel combination having the same potential difference a the applied potential, then
or ![](data:image/png;base64,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)
Circuit Diagram
![](data:image/jpeg;base64,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)
Apparatus Arrangement Diagram:
Connect all the resistors in parallel combination between the two terminals of the voltmeter as shown in the figure given below.
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PROCEDURE
1. Connect the circuit as shown in the circuit diagram with one of the unknown resistors.
2. By using Ohm’s law, find the value of each resistance, Let it be R1 or R2.
3. Connect the given resistors in parallel combination between the two terminals of the voltmeter as shown in the circuit diagram above.
4. Plug in the key and take the readings of ammeter and voltmeter.
5. Repeat the step 5 for three times by changing the position of the sliding contact of the rheostat.
6. Record the readings in the observation table and find the ratio of V and I. It will give the equivalent resistance of the combination.
OBSERVATION TABLE
![](data:image/png;base64,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)
Observation:
The image of the ammeter is attached here:
![](data:image/png;base64,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)
The range of the ammeter = 500 - 0 mA = 500 mA = 0.5 A
The number of divisions in between two consecutive values = 10
Therefore, the least count = ![](data:image/png;base64,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)
= 0.01 A
2. Zero error of ammeter:
The needle of the ammeter points towards zero of the main scale of the ammeter.
![](data:image/png;base64,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)
3. Least count of voltmeter:
The range of voltmeter = 2 - 0 V = 2 V.
The number of division in small scale between two division on the main scale
= 10
Therefore, the least count![](data:image/png;base64,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)
4. Zero error of voltmeter = 0 V.
CALCULATIONS
1. Mean value of R1 = 2.083 Ω
2. Mean value of R2 = 1.973 Ω
Equivalent value of parallel combination:
(a) by calculation, R = 1 Ω
(b) by experiment, R = 1.08 Ω
RESULT
1. The equivalent resistance of parallel combination = 1.08 Ω.
2. There is a direct agreement between the calculated value and the experimental value.
Hence,
is verified.
PERCENTAGE ERROR
Percentage error ![](data:image/png;base64,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)
Percentage error = 8%
Precautions:
1. All the connection should be tight and properly done as per circuit diagram.
2. Take out the plug from the plug key in between the two observations.
3. A low resistance rheostat should be used in the circuit to obtain large variation in current.
4. A thick copper connecting wires should be used in the circuit.
5. The positive terminal of the ammeter and voltmeter must be connected with the positive terminal of the battery or battery eliminator.
AIM
To determine the equivalent resistance of two resistors when connected in parallel.
Answer:
MATERIALS REQUIRED
Two standard resistance coils, ammeter, voltmeter, one-way plug key, a low resistance rheostat, connecting wires, battery or battery eliminator.
THEORY
An arrangement in which resistors are connected between two common ends of the circuit in such a way that the potential difference across each resistance is equal to the applied voltage, then such an arrangement is called the parallel combination
As shown in the figure, two resistances R1 and R2 are connected between two points A and B in the parallel combination.
Let the potential applied by the dc source to this combination be V. let I1 and I2 be the current measured by ammeters, connected in series with the resistor R1 and R2 respectively, then
I = I1+I2
According to ohms law, I1 = V/R1 and I2 = V/R2
If Rp, is the equivalent resistance of the given parallel combination having the same potential difference a the applied potential, then
or
Circuit Diagram
Apparatus Arrangement Diagram:
Connect all the resistors in parallel combination between the two terminals of the voltmeter as shown in the figure given below.
PROCEDURE
1. Connect the circuit as shown in the circuit diagram with one of the unknown resistors.
2. By using Ohm’s law, find the value of each resistance, Let it be R1 or R2.
3. Connect the given resistors in parallel combination between the two terminals of the voltmeter as shown in the circuit diagram above.
4. Plug in the key and take the readings of ammeter and voltmeter.
5. Repeat the step 5 for three times by changing the position of the sliding contact of the rheostat.
6. Record the readings in the observation table and find the ratio of V and I. It will give the equivalent resistance of the combination.
OBSERVATION TABLE
Observation:
The image of the ammeter is attached here:
The range of the ammeter = 500 - 0 mA = 500 mA = 0.5 A
The number of divisions in between two consecutive values = 10
Therefore, the least count =
= 0.01 A
2. Zero error of ammeter:
The needle of the ammeter points towards zero of the main scale of the ammeter.
3. Least count of voltmeter:
The range of voltmeter = 2 - 0 V = 2 V.
The number of division in small scale between two division on the main scale
= 10
Therefore, the least count
4. Zero error of voltmeter = 0 V.
CALCULATIONS
1. Mean value of R1 = 2.083 Ω
2. Mean value of R2 = 1.973 Ω
Equivalent value of parallel combination:
(a) by calculation, R = 1 Ω
(b) by experiment, R = 1.08 Ω
RESULT
1. The equivalent resistance of parallel combination = 1.08 Ω.
2. There is a direct agreement between the calculated value and the experimental value.
Hence, is verified.
PERCENTAGE ERROR
Percentage error
Percentage error = 8%
Precautions:
1. All the connection should be tight and properly done as per circuit diagram.
2. Take out the plug from the plug key in between the two observations.
3. A low resistance rheostat should be used in the circuit to obtain large variation in current.
4. A thick copper connecting wires should be used in the circuit.
5. The positive terminal of the ammeter and voltmeter must be connected with the positive terminal of the battery or battery eliminator.
Viva Questions
Question 1.What is zero error?
Answer:If the pointer of the meter does not coincide with zero of the scale, this type of error in reading of the scale is called a Zero error.
Question 2.What is least count?
Answer:The smallest value that can be measured accurately by an instrument is called its least count.
Question 3.Suppose the ammeter you are using in this experiment does not have positive and negative markings , How will you use such ammeter?
Answer:We will connect the ammeter or Voltmeter arbitrary in the circuit and observe the deflection of the pointer. If the deflection occurs in the opposite direction then by interchanging the terminal connection, we can use these devices.
Question 4.Suppose the deflection go beyond the full scale. What will you infer from such observation?
Answer:If the deflection on ammeter goes beyond the full scale , we infer that:
1. The higher range ammeter has to be used to measure higher current.
2. The applied voltage is very high thus will require a high range voltmeter to measure applied voltage
Question 5.Why it is advised to clean the ends of connecting wires before connecting them?
Answer:It is advised to clean the ends of connecting wires to remove the insulating layer if any from to ends of the wire. Also, to remove any dust from the ends of the wire to ensure better flow of electrons in the junction.
Question 6.While taking the reading the student observe that pointer on voltmeter is 15th division when voltmeter least count is 0.05V. Find the observed reading of voltmeter?
Answer:Observed reading = Least count × Number of division
= 0.05 × 15
= 0.75 V
Question 7.In a series combination, what happens to voltage and current?
Answer:In series combination:
1. Current flowing across a different resistor connected in series are same
2. Voltage in a series is the sum of the voltage across the different resistor.
Question 8.What is the equivalent resistance for a series combination & parallel combination?
Answer:The equivalent resistance Req=R1+R2+…….+Rn.
The equivalent resistance in a parallel connection is given as:
![](data:image/png;base64,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)
Question 9.In parallel combination, is the current same or voltage same in the circuit?
Answer:In parallel combination:
1. The voltage across the resistor remains the same.
2. The current across the combination is the sum of the current across the different resistor.
Question 10.Why are the standard resistances made up of manganin wire?
Answer:The standard resistance coils are made up of manganin wire. The reasons are:
i. The variation of resistance with a rise in temperature is very less as compared to other metal.
ii. The resistivity of the material is very high & any resistance value can be made from it. Therefore, it is used as standard resistance.
Question 11.What should be characteristics of standard resistance?
Answer:1. The value of resistance should not change with time.
2. The value of resistance should almost remain the same with a change in temperature.
3. It should be convenient sizes.
Question 12.Why connecting wires are made of copper?
Answer:The connecting wires are made of copper because copper has low resistivity and it conducts the current without offering much resistance.
Question 13.How many times will be the equivalent resistance of two identical resistors be increased if the parallel arrangement is changed to a series arrangement?
Answer:The effective resistance in parallel combination is ![](data:image/png;base64,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)
That of series combination is Rs = 2R. Thus, we get Rs = 4Rp, i.e., equivalent resistance increases four times.
Question 14.Can you distinguish between resistor and resistance?
Answer:The resistor is a device which offers resistance, whereas resistance is the property of the resistor.
Question 15.In what way household appliances should be connected?
Answer:The household appliances should be connected in parallel in order to get equal voltage for each appliance and ensure that if one is a switch “on” or ”off,” others working are not affected.
Question 16.Draw a diagram which shows the direction of current & the current carriers.
Answer:The direction of current is from the positive terminal of the battery, it goes on through the components & then enters through negative terminal.
The current carriers are electrons and the motion of electrons is opposite from the electric current.
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)
Question 17.Why is ammeter always connected in series in a circuit?
Answer:Ammeter is always connected in series with circuit as it should offer low resistance to the components added in the series. In this ways, the current can be measured accurately in low resistance.
Question 18.Why is voltmeter always connected in parallel?
Answer:Voltmeter should be connected in parallel because in parallel connection, the potential difference is same.
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iiigBKTBp1FADTnrmk7Vl+Kru70/wALajeWMixXMEDPG5XIBHtXFaJD8Rtc0S01SLxNZRJdRiQI1oCQD60AegPf2kblJLqJWHVWcAiql34g02zkgWS6Q+fII1KMCAT615lqPgvxXPqE0twgu5nbLTJ8qv7gdqzrnwnrlk8Kz2rK00gRAGz8xrjlXmnblPoqGVYSpCLlXV7bHuIYHBHP0rmviLIn/CD6lCXVXmj2xgnG45HFZMehfESONFi8TWaRqoCq1ruIHoT3rmvGWn+KLaG3k1/Uo7+LJCNDDsVD71vUqOEOZHl4LDQxGJjRlKyfU7/wTqlne+GrG2t5laa2t0jlTupAroxXiHhGz1271N/7Cu1s5gh3zOm9APQiu0/sT4k/9DVY/wDgIKVGo6kbsvM8JDCYh04O63O9pCcCuD/sP4lf9DXY/wDgGKP7D+JX/Q1WP/gGK2PON3xhrH9j+Hp5kbE0g8uIdyTXN/DrULmzvJ9E1AssjKJog555607/AIQ3xZqepWcniDXLW8tLd95jjg2ZqXxzavpWp6f4jtQV8hhHNj+72rnqKSlz9EexhJUZ0fq9velfXs1sdXrupLpOj3N65x5SHb7ntXA+ANWvLbXnt9QZ9uop5yFz/F61d8W6h/wkmo6XodjJujn2zSkdNvXn8Kn8daYdPtNP1eyXadOYKcf3Kmcm3zLZGuGpwp0fYVF71T8LbfezrNY1GPStJuL2Q4WJCR7ntXnfgjWL2z8QhdRZxFqqmRC5zls8f4Vf8V6r/wAJG+laNYtlb3bNLg9B6Ve8caJ5Wg215Yrtm0sqU2j+EdaJuUpcy6Dw9OnRpKjVWtTT0tt+J111cx2lpLcStiOJCzH2FcD4O8XXd94kmgvpW8i8Ba3DdFweg/Ck8S+IZtc0bTNO09gZtSA80A9B3/WpvFnh/wDsbQ9N1CyUCbSyu4qOo7/r/OlOcpS5o7IWGw1OnT9nXXvTul5W6/N6Heu6ojMxAVRkk151pXjO5uvG7B5H/s64cwxKegI6GtXxP4lU+DIri1YedqChIwOvPWszV/C5sPAdtLApF5ZkTsw65PX+n5VVSTb93pqTg6FOnB+3Ws3yry8/v0PQ2YKpYnAHJPpXnNn41uX8cHfK39mTSeQgP3R71p614pV/AUd7C3+kXiCJQDyGxg1Tu/CLR/D1I41/0yL/AEktjnd3H5UVJuT93pqGEoU6MX9YXxPlXl3Z6Bn/AOtSr1rjI/GQg8CRaooElyuIdjHq/v8AzqhH4s+ILosieC0dWGQ3ngZH51tGalseXWw9Sl8S62+49FprEAcnFef/APCV/ET/AKElP/Agf41FceJPiHcQPC3g4RB1Kl1nBK579apuyMox5mkRT6nYr8ZIr43KfZ0szA0meA/PFelKytypyMV86vHIsxikVhLu2kEc5r0Kx8Q/ECzs4beLwgLhI0CrK84BYdj1rmo1pVG00e1mmW08HCEoSvc9Korz3/hK/iJ/0JKf+BA/xo/4Sv4if9CSn/gQP8a6jwz0KkzXn3/CV/ET/oSU/wDAgf40f8JV8RP+hJT/AMCB/jQB6Dmlri/AHizWvE1xqseradFafYZhENhzhu6n6cfnXaUAFFFFABRRRQAUUUUAFFFFABRSZooAxfGf/Im6t/16v/Kq3w//AORA0b/r1X+tWPGf/Imav/16v/Kq/wAPv+RB0b/r2H9aAOhprRI5UsoJU5UkdDT6KAEqK5tILyAwXEKSxN1VhkGp8UmKXqCbWqKljplnpqGOzto4EPUIuM1bHWjBpcUxyk5O7d2LSUtJQIKz9a02PVtJuLKQZEqYH17VoUhFJq61KjJwkpR3RwngHwvd6ddXN9qcRWZf3UO4547kV2Gp2Meo6bPaSqGWVCuDVrBHJxRntURgoR5UdGIxVSvW9tLc4LwF4Uu9N1C4vNRjKPF+6gDdx6iu5uIEubaSCQZSRSrD1Bp4pRmiFOMFyoWJxVTEVfaz3PPfCXg6703xTPPdREW9tkW7Ho2T2ru720jvbOa1lGY5VKkfWphxml6iiNOMVyoeIxdXEVFUnurfgeU+G9AvZvFS6deb2tdLkZhkcdeMfWvUriBLi3eGRQySKVI9qcFCktgAnqQKcaUKagrF4vGzxM1N6W/q/wAzyjRfDt5J4vXSbjzDZ6fKZlDD5cZ4/OvVWQMhVgNpGMYpQihy20bj1NLgminTUEGLxksVKMmrWX49X8zyd/Dl0vjVdFKubBp/tAXHyhf88V6vGoXgdAOKPKG7dtG7pnvTgMUU6ahcMXjJ4nl5uit6+YuKRhTqQ1qcRnHQtMa9+2NYwG4znzSgzmr6rg0uKUUkktipSlL4mGKMUtJTJDFGKM0ZoA4P4Z/8hDxX/wBhZ/5Cu9rgvhn/AMhDxX/2Fn/kK7zNAC0UlFAC0UUUAFFFFABRRSUAJmo2uYU+9Ki465am3uRZXBBwRE2CPpXlnhyR7lJFnJkDZB3HOa5q9f2TStubUaPtEzuvE13BqXhfVrWzkWaQwMnynjJHHNReBpoLbwdplnJcRefBbhZEDglTXEapfXsUkcEV08cKnARQACPetKzRZYJJnVfNKY3BQDisvrsOiNvqsurPSFdXGVYMPY06uB+HZYanqcW9iihSFLZANd9XTSn7SPMc1SHJLlFooorUgKKKKACiiigAooooAjnJWCRh1Ckj8q898OeI7+/1HS44dWnvJpmkN9byxBUijBI3KcDvjvXocqeZEyZxuBGa5+DwktvbaQkd1ifTJC3mhP8AWo2dykehz+lAEUHjSC4vIQtqfsU9x9niuPMGS2SM7eu3IPNOi8SnUrfU2itZIra0jlBmWUeYGUHPy9vak0vwpcaTdokFxaNYpMZEV7bMygnO3fn1PXFNbwldXGpXN7dXsG6W3lgBgt9hYOMZfn5iO1AC2viU/aNO0+3tpLmWe1SdnmlVSUPHH95vXFP03W9VuNX1i3m08GCzkAiKSDcflzj8f0qO+8JXV5a2Vj9tg+zWqRgOYP3ylcco2eM4qW78L3dxcasqal5NrqcY3Ksf7xHC4yGz09sUARJ4xCx6it3Y+VNY232nYkocOnPGR0PHSpbXxYDcGPUNPmsUa0a7id2Dbo1xuyB0IyKpweB5RBfLNeW6Pd2IswLe32IgGfmxnk81qXfhqO9uYJJpyYo7GS0ZAOWDgAnPbpQBXj8VOulS6pfaXNbWSw+bE5dSXHYY7E1NoviUanqMmnz2v2a4WITKFkDhkPHUdCPSqcfhPULjRJdG1TVkuLTyRFD5cG1hj7rMcnJGBWjomkXmnSs11NZyDYEX7PbeWT7k5OaANmiiigAooooAKKKKACkNLSGgDN1bW7fSTCs0csrzZ2LGMnjqazx4wth/y4Xv/fA/xqDxb/yE9L/3Zv5CsHUrw2Gny3QXeY8cZ9Tj+tdtDDxnDmkfNZlmtbDYlUacU7jfB1/JoN3rkl5YXO2/v2uItoB+Ujvz1rrLXxXaXV9BaG2uIXnYqhkUYJwTjr6A1zyHcit6gGlt+de0j/r5P/otquphoxg5JnJgs9xFfExpSirNneA5opACKK88+wH0UmaWgAooooAKKKKAIL3/AI8bj/rk38q8q8LdG/GvVL3/AI8bj/rk38q8r8LfxfjXm43eJ3YTaRBq3/H2v+9WzYf8eL/7tY2rf8fa/wC9Wzp//HlJ/u150fiZ3S+Et/Dz/kMar/upXfVwPw8P/E31X/dSu9B5r2sL/CR5eJ/isdRRRXSc4UUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABSGlpKAOW8W/8hPS/92b+Qrndat5rvSJ4YF3SsBtGcZwQa6Lxb/yE9L/3Zv5CsmWWOGMySuqIvUscAV6uFV6TPgs9k44+Moq7SRDZS3EseLi1a3KgAZYHP5VZtv8AkP6R/wBfJ/8ARbVFb3MF1H5lvMkqZxlTmpbb/kP6R/18n/0W1a1f4LOHLm3mMNLa7Hd0UUV4x+ks5eTxhNBPM8mlt9hhvfsbTrICd2QM7fTJrbl1zS4L9bGW+hS5cgLEzYJJ6CuDvNBu3m1FbfSr0ak+oma1uckQoMjDHnHTParWuWOt6heXNvJaysBcwPAIIgI3VSpZ3fruyDxSKOlXxfo7alfWDXISaxGZM9+MnH0qSw8VaPf6MuqpeJHbHG4ucbT6H3rPtbW5t/FWrCSxkaK/iQxThcpwmCGPY5rFGnahJoWhg2N7F/ZU2LmJIxvPykb1B+9igDs/7d0sWSXpv4BbSHCyl/lJ9PrToNY066t5Z4LyKSKFd0jhuFGM5NclJ4fE9paG3srt0k1ZLmdbtQCQMZbb2HFN8V6dOPEVvZ2CqseuILe5C8bVQ7i2P93IoA7G5lSbTZZY2DI8LMrDoRjrXlnhVl+bkd+9epXcaxaVOiABUgYAAdgteK6Lrds1vtltVBHcAg1DwsK9uaVrCeKqUFeEb3NTV/8Aj7X/AHq2LAgWMhJx8veucm8R6JG22SN1bPAyTTjrGnywMYYmYY7sahZVBO7qCebVWreyZ1Xw7ZW1jVdrA/KmcGu/HWvMvhReJdarqypCkQVE4UYzzXp2OauNJUlyRd0i3UlVfPJWbFoooqxBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFJS0lAHLeLf+Qppf8AuzfyFcnqojl1vTILjBgbeQrfdZ8cZrrPFv8AyE9L/wB2b+QrFurSC9i8q5iEi5yAex9RXp4aLlSt5nw2c1VSzBSfb87mbCkMPigx2wVENrmVE4AbPGR61sWv/If0j/r5P/otqr2tjbWSsLeIIWOWbqW+pqxbf8h/SP8Ar5P/AKLatakbUpHFgqsamYUrdNPU7yiiivIP0Rhto206ikUN20benNOooAbtqJrOB7mO6eJWmiUqjkcqD1xU9FAFbUP+Qbdf9cX/AJGvnfR/9U34/wA6+iNQ/wCQddf9cX/ka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Question 19.Which device has high resistance voltmeter or ammeter?
Answer:Voltmeter has very high resistance and ammeter has negligible resistance. This is because when voltmeter is connected in parallel across any two points, it will draw very less current (due to high resistance), hence it can measure the voltage accurately.
Question 20.Why closed path is required for flow of current?
Answer:The closed path is necessary for electrons to move in a particular direction.
Question 21.What happens to the resistance of a conductor if the area of cross section is increased?
Answer:The resistance will decrease because the resistance has an in-direct relationship with the area.
![](data:image/png;base64,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)
Where, ρ is the constant (resistivity of the material)
Question 22.Why are copper and aluminium wires used for electrical transmission?
Answer:Both copper and aluminium are good conductors of electricity, hence they are employed for electrical transmission.
Question 23.What helps to maintain the potential difference across a conductor?
Answer:The cell (battery eliminator) maintains the potential difference across a conductor.
Question 24.Write one advantage of connecting devices in parallel and not in series.
Answer:In parallel connection, if one device fails to work, others will continue working as the potential difference across parallel connection is same.
Question 25.Give one difference between open circuit & closed circuit?
Answer:In open circuit, no current can flow across the circuit. Whereas, in closed circuit, continuous current flows.
What is zero error?
Answer:
If the pointer of the meter does not coincide with zero of the scale, this type of error in reading of the scale is called a Zero error.
Question 2.
What is least count?
Answer:
The smallest value that can be measured accurately by an instrument is called its least count.
Question 3.
Suppose the ammeter you are using in this experiment does not have positive and negative markings , How will you use such ammeter?
Answer:
We will connect the ammeter or Voltmeter arbitrary in the circuit and observe the deflection of the pointer. If the deflection occurs in the opposite direction then by interchanging the terminal connection, we can use these devices.
Question 4.
Suppose the deflection go beyond the full scale. What will you infer from such observation?
Answer:
If the deflection on ammeter goes beyond the full scale , we infer that:
1. The higher range ammeter has to be used to measure higher current.
2. The applied voltage is very high thus will require a high range voltmeter to measure applied voltage
Question 5.
Why it is advised to clean the ends of connecting wires before connecting them?
Answer:
It is advised to clean the ends of connecting wires to remove the insulating layer if any from to ends of the wire. Also, to remove any dust from the ends of the wire to ensure better flow of electrons in the junction.
Question 6.
While taking the reading the student observe that pointer on voltmeter is 15th division when voltmeter least count is 0.05V. Find the observed reading of voltmeter?
Answer:
Observed reading = Least count × Number of division
= 0.05 × 15
= 0.75 V
Question 7.
In a series combination, what happens to voltage and current?
Answer:
In series combination:
1. Current flowing across a different resistor connected in series are same
2. Voltage in a series is the sum of the voltage across the different resistor.
Question 8.
What is the equivalent resistance for a series combination & parallel combination?
Answer:
The equivalent resistance Req=R1+R2+…….+Rn.
The equivalent resistance in a parallel connection is given as:
Question 9.
In parallel combination, is the current same or voltage same in the circuit?
Answer:
In parallel combination:
1. The voltage across the resistor remains the same.
2. The current across the combination is the sum of the current across the different resistor.
Question 10.
Why are the standard resistances made up of manganin wire?
Answer:
The standard resistance coils are made up of manganin wire. The reasons are:
i. The variation of resistance with a rise in temperature is very less as compared to other metal.
ii. The resistivity of the material is very high & any resistance value can be made from it. Therefore, it is used as standard resistance.
Question 11.
What should be characteristics of standard resistance?
Answer:
1. The value of resistance should not change with time.
2. The value of resistance should almost remain the same with a change in temperature.
3. It should be convenient sizes.
Question 12.
Why connecting wires are made of copper?
Answer:
The connecting wires are made of copper because copper has low resistivity and it conducts the current without offering much resistance.
Question 13.
How many times will be the equivalent resistance of two identical resistors be increased if the parallel arrangement is changed to a series arrangement?
Answer:
The effective resistance in parallel combination is
That of series combination is Rs = 2R. Thus, we get Rs = 4Rp, i.e., equivalent resistance increases four times.
Question 14.
Can you distinguish between resistor and resistance?
Answer:
The resistor is a device which offers resistance, whereas resistance is the property of the resistor.
Question 15.
In what way household appliances should be connected?
Answer:
The household appliances should be connected in parallel in order to get equal voltage for each appliance and ensure that if one is a switch “on” or ”off,” others working are not affected.
Question 16.
Draw a diagram which shows the direction of current & the current carriers.
Answer:
The direction of current is from the positive terminal of the battery, it goes on through the components & then enters through negative terminal.
The current carriers are electrons and the motion of electrons is opposite from the electric current.
Question 17.
Why is ammeter always connected in series in a circuit?
Answer:
Ammeter is always connected in series with circuit as it should offer low resistance to the components added in the series. In this ways, the current can be measured accurately in low resistance.
Question 18.
Why is voltmeter always connected in parallel?
Answer:
Voltmeter should be connected in parallel because in parallel connection, the potential difference is same.
Question 19.
Which device has high resistance voltmeter or ammeter?
Answer:
Voltmeter has very high resistance and ammeter has negligible resistance. This is because when voltmeter is connected in parallel across any two points, it will draw very less current (due to high resistance), hence it can measure the voltage accurately.
Question 20.
Why closed path is required for flow of current?
Answer:
The closed path is necessary for electrons to move in a particular direction.
Question 21.
What happens to the resistance of a conductor if the area of cross section is increased?
Answer:
The resistance will decrease because the resistance has an in-direct relationship with the area.
Where, ρ is the constant (resistivity of the material)
Question 22.
Why are copper and aluminium wires used for electrical transmission?
Answer:
Both copper and aluminium are good conductors of electricity, hence they are employed for electrical transmission.
Question 23.
What helps to maintain the potential difference across a conductor?
Answer:
The cell (battery eliminator) maintains the potential difference across a conductor.
Question 24.
Write one advantage of connecting devices in parallel and not in series.
Answer:
In parallel connection, if one device fails to work, others will continue working as the potential difference across parallel connection is same.
Question 25.
Give one difference between open circuit & closed circuit?
Answer:
In open circuit, no current can flow across the circuit. Whereas, in closed circuit, continuous current flows.