A. | (\(0\) to \(1~\text A\)) ranged ammeter. |
B. | (\(0\) to \(100~\text {mA}\)) ranged milli-ammeter. |
C. | (\(0\) to \(500~\mu\text A\)) ranged micro-ammeter. |
D. | (\(0\) to \(100~\text V\)) ranged voltmeter. |
1. | \(\mathrm{A > B > C > D}\) | 2. | \(\mathrm{D > C > B > A}\) |
3. | \(\mathrm{D > A > B > C}\) | 4. | \(\mathrm{C > B > A > D}\) |
A uniform wire of resistance \(50~\Omega\) \(\) is cut into \(5\) equal parts. These parts are now connected in parallel. The equivalent resistance of the combination is:
1. | \(2~\Omega\) \(\) | 2. | \(10~\Omega\) \(\) |
3. | \(250~\Omega\) \(\) | 4. | \(6250~\Omega\) |
1. | \(\dfrac {2.0 ~\times~10^{-3}}{\pi} ~\Omega\) | 2. | \(5.0 ~\times~10^{-13}\pi~\Omega\) |
3. | \(\dfrac {1.0}{2\pi}~\Omega\) | 4. | \(\dfrac{2.0}{\pi}~\Omega\) |
1. | \(81\) \(\Omega\) | 2. | \(9\) \(\Omega\) |
3. | \(729\) \(\Omega\) | 4. | \(243\) \(\Omega\) |
Statement I: | In a series combination of resistors, the equivalent resistance is smaller than the individual resistances. |
Statement II: | The resistivity of a wire depends on its temperature. |
1. | Statement I is True and Statement II is False. |
2. | Statement I is False and Statement II is True. |
3. | Both Statement I and Statement II are True. |
4. | Both Statement I and Statement II are False. |
A metal rod of length 10 cm and a rectangular cross-section of \(1~ \text {cm} \times 1/2~ \text {cm}\) is connected to a battery across opposite faces. The resistance will be:
1. | maximum when the battery is connected across\(1~ \text {cm} \times 1/2~ \text {cm}\) faces. |
2. | maximum when the battery is connected across \(10~ \text {cm} \times 1~ \text {cm}\) faces. |
3. | maximum when the battery is connected across \(10~ \text {cm} \times 1/2~ \text {cm}\) faces. |
4. | same irrespective of the three faces. |
Two solid conductors are made up of the same material and have the same length and the same resistance. One of them has a circular cross-section of area \(Ā š“ _1\) and the other one has a square cross-section of area \(A_2.\) The ratio of \(š“ _1 / š“ _2 Ā \) is:
1. | \(1.5\) | 2. | \(1\) |
3. | \(0.8\) | 4. | \(2\) |