Chapter 13: Problem 15
In electrolysis, the amount of mass deposited or liberated at an electrode is directly proportional to (A) amount of charge. (B) square of current. (C) concentration of electrolyte. (D) square of electric charge.
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Chapter 13: Problem 15
In electrolysis, the amount of mass deposited or liberated at an electrode is directly proportional to (A) amount of charge. (B) square of current. (C) concentration of electrolyte. (D) square of electric charge.
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A point charge \(q\) is placed at origin. Let \(\vec{E}_{A}, \vec{E}_{B}\) and \(\vec{E}_{C}\) be the electric field at three points \(A(1,2,3)\), \(B(1,1,-1)\), and \(C(2,2,2)\) due to charge \(q\). Then (A) \(\vec{E}_{A} \perp \vec{E}_{B}\) (B) \(\vec{E}_{A} \| \vec{E}_{B}\) (C) \(\left|\vec{E}_{B}\right|=4\left|\vec{E}_{C}\right|\) (D) \(\left|\vec{E}_{B}\right|=16\left|\vec{E}_{C}\right|\)
The magnitude of electric intensity at a distance \(x\) from a charge \(q\) is \(E\). An identical charge is placed at a distance \(2 x\) from it. Then the magnitude of the force it experiences is (A) \(q E\) (B) \(2 q E\) (C) \(\frac{q E}{2}\) (D) \(\frac{q E}{4}\)
Assertion: In an uniform electric field, equipotential surfaces must be plane surface. Reason: Electrons move from a region of lower potential to a region of higher potential if electrons start from rest. (A) \(\mathrm{A}\) (B) \(\mathrm{B}\) (C) \(\underline{\mathrm{C}}\) (D) D
A body has a charge of one coulomb. The number of excess (or lesser) electrons on it from its normal state will be (A) \(\infty\) (B) \(1.6 \times 10^{-19}\) (C) \(1.6 \times 10^{19}\) (D) \(6.25 \times 10^{18}\)
A charge \(q_{1}\) is placed at the centre of a spherical conducting shell of radius \(R\). Conducting shell has a total charge \(q_{2} .\) Electrostatic potential energy of the system (A) \(\frac{q_{1}^{2}+2 q_{1} q_{2}}{8 \pi \varepsilon_{0} R}\) (B) \(\frac{q_{2}^{2}+2 q_{1} q_{2}}{8 \pi \varepsilon_{0} R}\) (C) \(\frac{q_{1}^{2}+q_{1} q_{2}}{4 \pi \varepsilon_{0} R}\) (D) \(\frac{q_{2}^{2}+q_{1} q_{2}}{4 \pi \varepsilon_{0} R}\)
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