A \(10~\Omega\) resistance coil has \(100\) turns. It is placed in a magnetic field that changes from \({5}\times{10}^{{-}{4}}~\text{T}\) to zero in \(0.1~\text{s}\). If the area of the cross-section is one square metre, then the induced emf is:
1. \(5~\text{V}\)
2. \(0.5~\text{V}\)
3. \(0.05~\text{V}\)
4. \(0.005~\text{V}\)
Subtopic:  Magnetic Flux |
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A circular disc of radius \(0.2~\text{m}\) is placed in a uniform magnetic field of induction \(\frac{1}{\pi}~\text{Wb/m}^{2}\) in such a way that its axis makes an angle of \(60^{\circ}\) with \(\vec{B}.\) The magnetic flux linked with the disc is:
1. \(0.02~\text{Wb}\)
2. \(0.06~\text{Wb}\)
3. \(0.08~\text{Wb}\)
4. \(0.01~\text{Wb}\)
Subtopic:  Magnetic Flux |
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A square loop of side \(1~\text m\) and resistance \(1~\Omega\) is placed in a magnetic field of \(0.5~\text T.\) If the plane of the loop is perpendicular to the direction of the magnetic field, the magnetic flux through the loop is:
1. \(0\) 2. \(2\) weber
3. \(0.5\) weber 4. \(1\) weber
Subtopic:  Magnetic Flux |
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From NCERT
NEET - 2022
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A square of side \(L\) meters lies in the \(x\text-y\) plane in a region, where the magnetic field is given by \({B}=B_0(2 \hat{i}+3 \hat{j}+4 \hat{k}) ~\text{T}\), where \(B_0\) is constant. The magnitude of flux passing through the square is:
1. \(2 B_0 L^2 ~\text{Wb}.\) 2. \(3 B_0 L^2 ~\text{Wb}.\)
3. \(4 B_0 L^2 ~\text{Wb}.\) 4. \(\sqrt{29} B_0 L^2 ~\text{Wb}.\)
Subtopic:  Magnetic Flux |
 72%
From NCERT
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A loop, made of straight edges has six corners at \(A(0,0,0), B(L, 0,0), C(L,L,0), D(0,L,0), E(0,L,L)\) and \(F(0,0,L)\). A magnetic field \(B=B_0(\hat{i}+\hat{k})~\text{T}\) is present in the region. The flux passing through the loop \(ABCDEFA\) (in that order) is: 
1. \( B_0 L^2 ~\text{Wb} . \)
2. \(2 B_0 L^2 ~\text{Wb} . \)
3. \( \sqrt{2} B_0 L^2 ~\text{Wb} . \)
4. \(4 B_0 L^2 ~\text{Wb} .\)
Subtopic:  Magnetic Flux |
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A cylindrical bar magnet is rotated about its axis (see figure). A wire is connected from the axis and is made to touch the cylindrical surface through a contact. Then:
            
1. a direct current flows in the ammeter \(A\).
2. no current flows through the ammeter \(A\).
3. an alternating sinusoidal current flows through the ammeter \(A\) with a time period \(T=2π/ω.\)
4. a time varying non-sinosoidal current flows through the ammeter \(A\).
Subtopic:  Magnetic Flux |
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A square loop of side \(10\) cm is placed vertically in the east-west plane. A uniform magnetic field of \(0.1\) T is set up across the plane of the loop in the northeast direction. The flux linked with the loop is:
1. \(\sqrt2\times10^{-2}\) Wb 2. \(\sqrt2\times10^{-3}\) Wb
3. \(\frac{1}{\sqrt{2}}\times10^{-2}\) Wb 4. \(\frac{1}{\sqrt{2}}\times10^{-3}\) Wb
Subtopic:  Magnetic Flux |
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A circular loop of wire is placed in the same plane as an infinitely long wire carrying a constant current \(i.\) Four possible motions of the loop are marked \(\mathrm N,\) \(\mathrm E,\) \(\mathrm W,\) and \(\mathrm S\) as shown.

                  

A clockwise current is induced in the loop when the loop is pulled towards:
1. \(\mathrm N\)
2. \(\mathrm E\)
3. \(\mathrm W\)
4. \(\mathrm S\)

Subtopic:  Magnetic Flux |
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The diagram below shows two circular loops of wire (\(A\) and \(B\)) centered on and perpendicular to the \(x \)-axis and oriented with their planes parallel to each other. The \(y\)-axis passes vertically through loop \(A\) (dashed line). There is a current \(I_{B}\) in the loop \(B\) as shown. Possible actions which we might perform on loop \(A\) are:

              

(I) move \(A\) to the right along \(x \)-axis closer to \(B\)
(II) move \(A\) to the left along \(x\)-axis away from \(B\)
(III) as viewed from above, rotate \(A\) clockwise about the \(y\)-axis
(IV) as viewed from above, rotate \(A\) anticlockwise about \(y\)-axis

Which of these actions will induce a current in \(A\) only in the direction shown?

1. only (I) 2. only (II)
3. only (I) and (IV) 4. only (II) and (III)
Subtopic:  Magnetic Flux |
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The two long, parallel wires shown in the diagram carry equal and opposite currents \(i\). The currents change linearly with time: \(\dfrac{di} {dt}\) = a constant = \(K\). The small circuit is situated midway between the wires and has an area \(A\). The emf induced in the small circuit is: 
                         
1. zero
2. \(\dfrac{\mu_{0} A K}{2 \pi l}\)
3. \(\dfrac{\mu_{0} A K}{ \pi l}\)
4. \(\dfrac{2 \mu_{0} A K}{\pi l}\)
Subtopic:  Magnetic Flux |
From NCERT
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