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Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - NEET MCQ


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10 Questions MCQ Test - Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6)

Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) for NEET 2024 is part of NEET preparation. The Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) questions and answers have been prepared according to the NEET exam syllabus.The Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) MCQs are made for NEET 2024 Exam. Find important definitions, questions, notes, meanings, examples, exercises, MCQs and online tests for Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) below.
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Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 1

In a wheatstone bridge if the battery and galvanometer are interchanged then the deflection in galvanometer will

Detailed Solution for Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 1

The deflection in galvanometer will not be changed due to interchange of battery and the galvanometer.

Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 2

In a Wheatstone’s network, P = 2Ω, Q = 2Ω, R = 2Ω and S = 3Ω. The resistance with which S is to be shunted in order that the bridge may be balanced is

Detailed Solution for Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 2

Let x be the resistance shunted with S for the bridge to be balanced.
For a balance Wheatstone's bridge


or S' = 2Ω 
From Figure 

x = 6Ω

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Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 3

Four resistances of 3Ω, 3Ω, 3Ω and 4Ω respectively are used to form a Wheatstone bridge. The 4Ω resistance is short circuited with a resistance R in order to get bridge balanced. The value of R will be

Detailed Solution for Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 3

The bridge will be balanced when the shunted resistance is of the value of 3Ω

Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 4

Four resistors are connected as shown in the figure.

A 6V battery of negligible resistance, is connected across terminals A and C. The potential difference across terminals B and D will be

Detailed Solution for Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 4

The given figure is a circuit of balanced Wheatstone bridge as shown in the figure.
image
 

Points B and D would be at the same potential,
i.e., VB − VD = 0 volt

Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 5

A circuit has a section ABC if the potential at point A, B and C are V1, Vand V3 respectively, calculate the potential at point O is

Detailed Solution for Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 5

Applying juction rule −I− I2 − I= 0
i.e., I1 + I2 + I3 = 0
Let, V0 bet the potential at point O. By Ohm's law for resistance, R1, R2and R3 respectively, we get

So substituting these values of I1, Iand I3 in eq. (i), we get


Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 6

The potential difference between A and B in figure is

Detailed Solution for Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 6

Resistance of the upper arm CAD = 2Ω + 3Ω = 5Ω
Resistance of the lower arm CBD = 3Ω + 2Ω = 5Ω
As the resistance of both arm are equal, therefore same amount of current flows in both the arms. Current through each arm. CAD or CBD = 1A
Potential difference across C and A is VC − VA = (2Ω)(1A) = 2V...(i)
Potential difference across C and B is VC − VB = (3Ω)(1A) = 3V...(ii)
Substracting (i) from (ii), we get
VA − VB = 3V − 2V = 1V

Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 7

A current of 6A enters one corner P of an equilateral triangle PQR having 3 wires of resistances 2 Ω each and leaves by the corner R. Then the current I1 and I2 are

Detailed Solution for Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 7

From Kirchhoff's first law at jucntion P 
I1 + I2 = 6…(i)
From Kirchhoff's second law to the closed circuit PQRP,
−2I1 − 2I1 + 2I2= 0
⇒ −4I1 + 2I2 = 0
⇒ 2I1 − I2 = 0
Adding Eqs. (i) and (ii), we get
3I1 = 6
⇒ I1 = 2A
From Eq. (i),
I2 = 6 − 2 = 4A

Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 8

A 7V battery with internal resistance 3Ω and 3V battery with internal resistance 10mega are connected to a 10Ω resistors as shown in figure, the current in 10Ω resistor is

Detailed Solution for Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 8

Using Kirchoff's law in loop AP2P1DA
∴ 10I1 + 2I − 7 = 0
10I1 + 2I = 7...(i)
Using Kirchhoff's law in loop P2P1CBP2
−3 + I(I − I1) − 10I= 0

I − 11I1 = 3, I = 3 + 11I1....(ii)
From (i) and (ii)
10I1 + 2(3 + 11I2) = 710I1 + 6 + 22I1 = 7
∴ 32I= I, I1 = 1/32 = 0.031A

Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 9

In the given circuit the potential at point B is zero, the potential at points A and D will be
Physics Question Image

Detailed Solution for Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 9

VA − VB = 2 × 2 = 4V
∴ VA − 0 = 4V
⇒ VA = 4V
According to question VB = 0
Point D is connected to positive terminal of battery of emf 3V.

Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 10

A battery, an open switch and a resistor are connected in series as shown in figure.
image
Consider the following three statements concerning the circuit. A voltmeter will read zero if it is connected across points
(i) P and T
(ii) P and Q
(iii) Q and T
Which one of the above is/are true?

Detailed Solution for Test: Kirchhoff’s Rules & Wheatstone Bridge (December 6) - Question 10

When the switch is not closed, a voltmeter connected across P and T will not show any potential difference.
image
 

Between Q and T also there is no potential difference because circuit is not complete.
Therefore in both the cases, the voltmeter will read zero. Between P and Q, the emf of the battery will be given.

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