Resistors MCQ Quiz in मल्याळम - Objective Question with Answer for Resistors - സൗജന്യ PDF ഡൗൺലോഡ് ചെയ്യുക
Last updated on Mar 19, 2025
Latest Resistors MCQ Objective Questions
Top Resistors MCQ Objective Questions
Resistors Question 1:
Resistance of a conductor of length 'L' and radius 'R' is proportional to
Answer (Detailed Solution Below)
Resistors Question 1 Detailed Solution
The Correct option is 3
Concept
Resistance of conductor = \(\frac{\rho \times L}{A} = \frac{\rho \times L}{\Pi \times R^{2}}\)
L = length of conductor
R = radius of the conductor
A = cross-section area of conductor
\(\mathbf{\rho }\) = Resistivity of a material
The resistance of a conductor is proportional to \(\frac{L}{R^{2}}\)
Additional point
Series resistance
- Two or more resistance connected in series so that the same current flows through them is called as series resistance.
Parallel resistance
- When two or more resistance connected in the same node so that the same voltage appears across them.
Resistors Question 2:
The color coding of a 220 KΩ resistor having 5 percent tolerance is:
Answer (Detailed Solution Below)
Resistors Question 2 Detailed Solution
The correct answer is option 3): (Red-Red-Yellow-Gold)
Concept:
The resistor consists of four bands on it.
Based on the color of the bands, the value of resistance of a particular resistor can be determined
The value of the resistance is given in the form:
R = AB × C ± D%
Colour code |
Values (AB) |
Multiplier (C) |
Tolerance (D) |
Black |
0 |
100 |
|
Brown |
1 |
101 |
1 |
Red |
2 |
102 |
2 |
Orange |
3 |
103 |
|
Yellow |
4 |
104 |
|
Green |
5 |
105 |
0.5 |
Blue |
6 |
106 |
0.25 |
Violet |
7 |
107 |
0.1 |
Grey |
8 |
108 |
|
White |
9 |
109 |
|
Gold |
- |
- |
± 5 % |
Silver |
- |
- |
± 10 % |
No colour |
- |
- |
± 20 % |
Calculation:
220 KΩ resistor having a 5 percent tolerance
Red corresponds to 2
First two bands Red Red
The multiplier band corresponds to 104 and will be yellow in color
The tolerance band corresponds to 5 percent and will be gold in color
Color coding of 220 KΩ resistors is Red-Red-Yellow-Gold
Resistors Question 3:
A network contains linear resistors and ideal voltage sources. If values of all the resistors are doubled, then voltage across each resistor is
Answer (Detailed Solution Below)
Resistors Question 3 Detailed Solution
- Even on changing the values of linear resistors, the voltage remains constant in the case of the ideal voltage source.
- Ohm’s law defines current is proportional to the voltage when the load (resistance) is constant.
- If the values of all the resistors are doubled, then the current across the resistor will be half.
- If values of all the resistors are halved, then-current flow in each resistor becomes two times.
- The voltage is distributed according to the ratio of resistors.
- Since doubling all resistor values does not change the ratio of resistors, the voltage drop across them stays the same.
Resistors Question 4:
What is the signified tolerance of golden color band on color coded resistor?
Answer (Detailed Solution Below)
Resistors Question 4 Detailed Solution
CONCEPT:
- Resistances are available in small as well as in large values.
- The resistors are generally painted by a specific colour and a specific code is assigned to them. This is called colour coding of the resistance.
- The resistance value, tolerance, and wattage rating are generally printed on the body of the resistor as numbers or letters.
EXPLANATION:
- From the above diagram, we can see that the last band tells about tolerance.
- Therefore a resistor which has a gold-coloured ring signifies that the resistor has ±5% tolerance.
Resistors Question 5:
Find the effective resistance of the given circuit between terminals A and B
Answer (Detailed Solution Below)
Resistors Question 5 Detailed Solution
Concept:
The equivalent resistance of two resistances connected in parallel is given by:
\(R_{eq}=\frac{R_1R_2}{R_1+R_2}\)
R1 and R2 are two resistances connected in parallel.
Also, The equivalent resistance of two resistances connected in series is given by:
Req = R1 + R2
Calculation:
The parallel combination of two 200 Ω resistances will be:
\(R_{eq}=\frac{200\times200}{200+200}=100~Ω\)
Similarly, the parallel combination of two 100 Ω resistances will be:
\(R_{eq}=\frac{100\times100}{100+100}=50~Ω\)
The circuit is redrawn as:
The series combination of four resistances connected in series will be:
Req = 50Ω + 50Ω + 100Ω + 100Ω
Req = 300 Ω
The equivalent can be redrawn as:
The effective resistance of the given circuit between terminals A and B will be:
\(R_{AB}=\frac{300\times300}{300+300}=150~Ω\)
Resistors Question 6:
In effective resistance between A and B is 50Ω, what is the value of the resistance R?
Answer (Detailed Solution Below)
Resistors Question 6 Detailed Solution
Calculation:
Now equivalent resistance of parallelly connected 20 Ω & R resistor is
\({R_{eq}} = \frac{{20 \times R}}{{20 + R}} = \frac{{20R}}{{20 + R}}\)
Now circuit diagram is modified as
Now equivalent resistance between ‘A’ & ‘B’ is
RAB = R + 10 + Req + 10
Where,
RAB = 50 Ω (given)
\(\therefore 50 = R + 10 + \frac{{20R}}{{20 + R}} + 10\)
(20 + R)(30 - R) = 20 R
600 + 10R – R2 = 20R
∴ R2 + 10R – 600 = 0
∴ R2 + 30R – 20R – 600 = 0
R(R + 30) – 20(R + 30) = 0
∴ (R – 20) (R + 30) = 0
Hence R = 20, -30
∴ R = 20 Ω
∵ Resistance can’t be negative
Resistors Question 7:
Ohm's law states that the circuit current is inversely proportional to ______.
Answer (Detailed Solution Below)
Resistors Question 7 Detailed Solution
The correct answer is option 1):(Resistance)
Concept:
- Ohm's law states that the voltage across a conductor is directly proportional to the current flowing through it, provided all physical conditions and temperatures remain constant.
- The current is inversly proportional to reistance
- V = IR
- R, is Resistance and has units of ohms, with the symbol Ω.
- Ohm's applicable for the linear conductor
Resistors Question 8:
Ten resistors each of 10 Ω are connected in parallel, the equivalent resistance is
Answer (Detailed Solution Below)
Resistors Question 8 Detailed Solution
Concept:
Resistors in Series-Parallel connection:In a series-parallel connection of resistor circuit
When 'n' identical resistors of having a resistance of R ohms are connected in parallel,
\({R_{parellel}} = \frac{R}{n}\) ohms ----(1)
When 'n' identical resistors of having a resistance of R ohms are connected in series,
\({R_{series}} = n \times R\) ohms
Calculation:
Given:
n = 10, R = 10Ω
From equation (1);
\({R_{parellel}} = \frac{10}{10}=1\Omega\)
Resistors Question 9:
Colour bands for 1.5 ohms resistor will be
Answer (Detailed Solution Below)
Resistors Question 9 Detailed Solution
First two bands indicate digit, third band indicates multiplier and fourth band indicates tolerance.
Colour |
Digit |
Multiplier |
Tolerance (%) |
Black |
0 |
100(1) |
|
Brown |
1 |
101 |
1 |
Red |
2 |
102 |
2 |
Orange |
3 |
103 |
|
Yellow |
4 |
104 |
|
Green |
5 |
105 |
0.5 |
Blue |
6 |
106 |
0.25 |
Violet |
7 |
107 |
0.1 |
Grey |
8 |
108 |
|
White |
9 |
109 |
|
Gold |
|
10-1 |
5 |
Silver |
|
10-2 |
10 |
(none) |
|
|
20 |
We need 1.5 Ω.
R = 15 × 10-1
Hence, from left to right the first band should be brown, second band should be green. Multiplier should be 0.1, hence third band should be Gold.Resistors Question 10:
In a series combination of resistances:
Answer (Detailed Solution Below)
Resistors Question 10 Detailed Solution
Parallel Circuit: When resistors are connected with several conducting paths between the sources of emf. In a parallel connection, the voltage remains the same across all resistors, but the current will be different.
Total resistance \( \frac{1}{{{R}}}= \frac{1}{{{R_1}}} + \frac{1}{{{R_2}}} + \frac{1}{{{R_3}}}\)
Current in each resistor is different and can be calculated by using Ohm’s law
\({I_1} = \frac{V}{{{R_1}}},{I_2} = \frac{V}{{{R_2}}},{I_3} = \frac{V}{{{R_3}}}\)
The total current is the sum of the three separate currents
\(I = {I_1} + {I_2} + {I_3}\)
Series Circuit: When resistors are connected with only one conducting path they are said to be connected in series. The same current flows through the all resistances but the voltage drop will be different and proportional to the resistance.
The total resistance in a series circuit is given as
R = R1 + R2 + R3
In a series connection, the resistances are connected end-to-end