Physics Objective Questions and Answers: Current Electricity
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These 25 NEET Physics multiple choice questions on Current Electricity come with answers and explanations to help you check your method. Topics include Ohm's law, resistivity, combinations of resistors, Kirchhoff's laws, cells, the potentiometer and the Wheatstone bridge.
(a) 22 C
(b) 20 C
(c) 18 C
(d) 5 C
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Answer: (a) 22 C
Explanation:
1. \(I=\frac{dq}{dt}=3{t}^{2}+2t+5\)
2. \(∴dq=(3{t}^{2}+2t+5)dt\)
3. \(∴q=\int_{t=0}^{t=2} (3{t}^{2}+2t+5)dt\)
4. \(=\frac{3{t}^{3}}{3}+\frac{2{t}^{2}}{2}+5t\left|\begin{matrix}2 \\ 0\end{matrix}={t}^{3}+{t}^{2}+5t\right|\begin{matrix}2 \\ 0\end{matrix}=22 C\)
(a) \(\frac{1}{G}\)
(b) \(\frac{1}{{G}^{2}}\)
(c) G
(d) \({G}^{2}\)
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Answer: (a) \(\frac{1}{G}\)
Explanation:
1. Voltage sensitivity \(=\frac{Q}{V}\)
2. Current sensitivity \(=\frac{Q}{I}\)
3. Also, potential difference
4. \(V=IG\)
5. Hence, \(\frac{{V}_{S}}{{I}_{s}}=\frac{Q/V}{Q/I}=\frac{I}{V}=\frac{I}{IG}\)
6. \(∴\frac{{V}_{s}}{{I}_{s}}=\frac{1}{G}\)
(a) \(54×{10}^{-3}J\)
(b) \(54×{10}^{-6}J\)
(c) \(54×{10}^{-9}J\)
(d) \(54×{10}^{-12}J\)
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Answer: (b) \(54×{10}^{-6}J\)
Explanation:
1. \(W=qV=6×{10}^{-6}×9=54×{10}^{-6}J\)
(a) \(12 Ohm\)
(b) \(3.0 Ohm\)
(c) \(1.5 Ohm\)
(d) None of the above
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Answer: (c) \(1.5 Ohm\)
Explanation:
1. Same mass, same material \(i.e.\) volume is same or \(Al=\) constant
2. Also, \(R=ρ\frac{l}{A}⇒\frac{{R}_{1}}{{R}_{2}}=\frac{{l}_{1}}{{l}_{2}}×\frac{{A}_{2}}{{A}_{1}}={\left(\frac{{A}_{2}}{{A}_{1}}\right)}^{2}={\left(\frac{{d}_{2}}{{d}_{1}}\right)}^{4}\)
3. \(⇒\frac{24}{{R}_{2}}={\left(\frac{d}{d/2}\right)}^{4}=16⇒{R}_{2}=1.5Ω\)
(a) \(0.01 Ω\)
(b) \(0.05 Ω\)
(c) \(2000 Ω\)
(d) \(5000 Ω\)
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Answer: (b) \(0.05 Ω\)
Explanation:
1. \({i}_{g}=i\frac{S}{G+S}⇒\frac{0.01}{10}=\frac{S}{50+S}⇒S=\frac{50}{999}=0.05Ω\)
(a) Decreases
(b) Increases
(c) Remains the same
(d) Any of the above depending upon the relative values of \({R}_{1}\) and \({R}_{2}\)
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Answer: (a) Decreases
Explanation:
1. Equivalent resistance in the second case \(={R}_{1}+{R}_{2}=R\)
2. Now, we know that \(P∝\frac{1}{R}\)
3. Since in the second case the resistance \(\left({R}_{1}+{R}_{2}\right)\) is higher than that in the first case \(\left({R}_{1}\right)\)
4. Therefore power dissipation in the second case will be decreased
(a) \({T}_{i}=2{T}_{n}-{T}_{c}\)
(b) \({T}_{n}={T}_{i}-2{T}_{c}\)
(c) \({T}_{i}={T}_{n}-{T}_{c}\)
(d) None of these
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Answer: (a) \({T}_{i}=2{T}_{n}-{T}_{c}\)
Explanation:
1. \({T}_{n}=\frac{{T}_{i}+{T}_{C}}{2}⇒{T}_{i}=2{T}_{n}-{T}_{C}\)
(a) \(0.5 Ω\)
(b) \(2 Ω\)
(c) \(4 Ω\)
(d) \(20 Ω\)
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Answer: (b) \(2 Ω\)
Explanation:
1. \(H={i}^{2}Rt⇒R=\frac{H}{{i}^{2}t}=\frac{80}{4×10}=2 Ω\)
(a) 2 : 1
(b) 4 : 1
(c) 3 : 1
(d) 1 : 4
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Answer: (c) 3 : 1
Explanation:
1. Resistance of the wire is given by
2. \(R=ρ\frac{l}{A}=ρ\frac{{l}^{2}}{Al}=\frac{ρ{l}^{2}}{V}\left(∵Al=V\right)\)
3. So,
4. \(R∝{l}^{2}\)(if density remains same)
5. \(or \frac{{R}^{'}}{R}=\frac{{\left(2l\right)}^{2}}{{\left(l\right)}^{2}}=4\)
6. \({R}^{'}=4R\)
7. Hence, change in resistance
8. =4R-R=3R
9. \(\mathrm{Therefore,}\frac{\mathrm{change\ in\ resistance}}{\mathrm{original\ resistance}}=\frac{3R}{1R}=3:1\)
(a) \(65 μ V\)
(b) \(60 μ V\)
(c) \(55 μ V\)
(d) \(50 μ V\)
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Answer: (b) \(60 μ V\)
Explanation:
1. By using \({e}_{0}^{100}={e}_{0}^{32}+{e}_{32}^{70}+{e}_{70}^{100}\)
2. \(⇒200=64+76+{e}_{70}^{100}⇒{e}_{70}^{100}=60 μV\)
(a) \(2.5 A\)
(b) \(2.0 A\)
(c) \(5.0 A\)
(d) \(7.5 A\)
Show Answer & Explanation
Answer: (b) \(2.0 A\)
Explanation:
1. Emf \(E=5V\), Internal resistance \(r=\frac{5}{10}=0.5Ω\)
2. Current through the resistance \(i=\frac{5}{(2+0.5)}=2A\)
(a) \({t}_{1}+ {t}_{2}\)
(b) \({t}_{1}{t}_{2}\)
(c) \(\frac{{t}_{1}+{t}_{2}}{2}\)
(d) \(\frac{{t}_{1}{t}_{2}}{{t}_{1}+{t}_{2}}\)
Show Answer & Explanation
Answer: (d) \(\frac{{t}_{1}{t}_{2}}{{t}_{1}+{t}_{2}}\)
Explanation:
1. Let \({R}_{1}\mathrm{and}{R}_{2}\) be the resistances of the coils
2. \(H=\frac{{V}^{2}{t}_{1}}{{R}_{1}}\mathrm{and} H=\frac{{V}^{2}{t}_{2}}{{R}_{2}}\)
3. \(⇒\frac{{t}_{1}}{{R}_{1}}=\frac{{t}_{2}}{{R}_{2}}, ie,\frac{{R}_{2}}{{R}_{1}}=\frac{{t}_{2}}{{t}_{1}} …(i)\)
4. Now in parallel
5. \({R}^{'}=\frac{{R}_{1}{R}_{2}}{{R}_{1}+{R}_{2}}={R}_{1}\)
6. \(∴H=\frac{{V}^{2}t}{{R}^{'}} …(\mathrm{ii)}\)
7. Now, \(\frac{{V}^{2}t}{{R}^{'}}=\frac{{V}^{2}{t}_{1}}{{R}_{1}}\)
8. \(⇒\frac{t×\left({R}_{1}+ {R}_{2}\right)}{{R}_{1}{R}_{2}}=\frac{{t}_{1}}{{R}_{1}} …(\mathrm{iii)}\)
9. On using Eqs. (i) and (iii), we get
10. \(t=\frac{{t}_{1}{t}_{2}}{{t}_{1}+{t}_{2}}\)
(a) \(0.005 V/cm\)
(b) \(0.05 V/cm\)
(c) \(0.02 V/cm\)
(d) \(0.2 V/cm\)
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Answer: (a) \(0.005 V/cm\)
Explanation:
1. Potential gradient\(=\frac{e}{(R+{R}_{h}+r)}.\frac{R}{L}\)
2. \(=\frac{2}{(15+5+0)}×\frac{5}{1}=0.5\frac{V }{m}=0.005\frac{V}{cm}\)
(a) \(R≫r\)
(b) \(R≪r\)
(c) \(R=r\)
(d) None of these
Show Answer & Explanation
Answer: (b) \(R≪r\)
Explanation:
1. Cells are joined in parallel when internal resistance is higher than external resistance. \([R<
A. Thermo \(e\).m.f. is minimum at neutral temperature of a thermocouple
B. When two junctions made of two different metallic wires are maintained at different temperatures, an electric current is generated in the circuit
(a) \(A\) is false and \(B\) is true
(b) \(A\) is true and \(B\) is false
(c) Both \(A\) and \(B\) are false
(d) Both \(A\) and \(B\) are true
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Answer: (a) \(A\) is false and \(B\) is true
Explanation:
1. \(A\) is false because at neutral temperature thermo emf is maximum. \(B\) is true
(a) \(540°C\)
(b) \(520°C\)
(c) \(640°C\)
(d) \(58°C\)
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Answer: (a) \(540°C\)
Explanation:
1. Neutral temperature, \({T}_{n}=\frac{{T}_{i}+ {T}_{c}}{2}\)
2. or \({T}_{i}=2{T}_{n}- {T}_{c}=540℃.\)
(a) r<R
(b) r>R
(c) r=1/R
(d) R=R
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Answer: (d) R=R
Explanation:
1. We know that the current in the circuit
2. \(I=\frac{E}{R+r}\)
3. and power delivered to the resistance R is
4. \(P={I}^{2}R=\frac{{E}^{2}R}{{\left(R+r\right)}^{2}}\)
5. It is maximum when \(\frac{dP}{dR}=0\)
6. \(\frac{dP}{dR}={E}^{2}\left[\frac{{\left(r+R\right)}^{2}-2R\left(r+R\right)}{{\left(r+R\right)}^{4}}\right]=0\)
7. Or \({\left(r+R\right)}^{2}=2R\left(r+R\right)\)
8. Or \(R=r\)
(a) Copper sulphate solution
(b) Ammonium chloride solution
(c) Dilute sulphuric acid
(d) Zinc sulphate
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Answer: (b) Ammonium chloride solution
Explanation:
1. Just for your knowledge remember, voltaic cell uses dil. \({H}_{2}S{O}_{4} ;\) Dry cell uses \(N{H}_{4}Cl+ZnC{l}_{2}\) paste; Daniel cell uses dil. \({H}_{2}S{O}_{4} ;\) Lead Accumulator uses dil. \({H}_{2}S{O}_{4}\) and \(Ni\)-\(Fe\) cell or Alkaline Accumulator uses \(KOH\) solution
(a) Zero
(b) Maximum but negative
(c) Maximum but positive
(d) Minimum but positive
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Answer: (a) Zero
Explanation:
1. At neutral temperature,\(\frac{dE}{dT}=0\)
(a) 10%
(b) 20%
(c) 40%
(d) 60%
Show Answer & Explanation
Answer: (b) 20%
Explanation:
1. Here, \({ E}_{1}=0.9V,θ-{θ}_{0}=75E;{E}_{2}=?\mathrm{when}{θ}_{0}^{'}={θ}_{0}+15\)
2. \(∴\)temperature difference \(θ-{θ}_{0}^{'}=θ-({θ}_{0}+15)\)
3. \(=\left(θ-{θ}_{0}\right)-15=75-15=60\) K
4. As \(\frac{{E}_{2}}{{E}_{1}}=\frac{θ-{θ}_{0}^{'}}{θ-{θ}_{0}}=\frac{60}{75}=\frac{4}{5}\)
5. or % decrease in thermo emf
6. \(=\frac{{E}_{1}-{E}_{2}}{{E}_{1}}×100=\left( 1-\frac{{E}_{2}}{{E}_{1}}\right)×100\)
7. \(=\left( 1-\frac{5}{4}\right)×100=20\%\)
(a) 20%
(b) 2.5%
(c) 5%
(d) 10%
Show Answer & Explanation
Answer: (c) 5%
Explanation:
1. Resistance of bulb is constant
2. \(P=\frac{{v}^{2}}{R}⇒\frac{∆P}{P}=\frac{2∆V}{V}+\frac{∆R}{R}\)
3. \(\frac{∆P}{P}=2×2.5+0=5\%\)
(a) The e.m.f. of the standard cell is larger than the \(E\) e.m.f.'s the two cells
(b) The diameter of the wires is the same and uniform throughout
(c) The number of wires is ten
(d) The e.m.f. of the standard cell is smaller than the e.m.f.'s of the two cells
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Answer: (d) The e.m.f. of the standard cell is smaller than the e.m.f.'s of the two cells
Explanation:
1. The emf of the standard cell must be greater than that of experimental cells, otherwise balance point is not obtained
(a) \(210℃\)
(b) \(540℃\)
(c) \(520℃\)
(d) \(209℃\)
Show Answer & Explanation
Answer: (c) \(520℃\)
Explanation:
1. When there is no deflection, then this temperature is called inversion temperature. It is given by the relation
2. \({θ}_{n}=\frac{{θ}_{i}+{θ}_{c}}{2}\)
3. Where \({θ}_{c}\) is temperature of cold junction \(=20℃\) and neutral temperature \({θ}_{n}=270℃\)
4. \(∴{θ}_{i}=2{θ}_{n}-{θ}_{c}=540-20=520℃\)
(a) \(8.5×{10}^{-5}V{m}^{-1}\)
(b) \(8.5×{10}^{-4}V{m}^{-1}\)
(c) \(8.5×{10}^{-3}V{m}^{-1}\)
(d) \(8.5×{10}^{-2}V{m}^{-1}\)
Show Answer & Explanation
Answer: (c) \(8.5×{10}^{-3}V{m}^{-1}\)
Explanation:
1. \(E=\frac{V}{l}=\frac{iR}{l}=\frac{iρl}{Al}=\frac{iρ}{A}=\frac{1×1.7×{10}^{-8}}{2×{10}^{-6}}\)
2. \(=8.5×{10}^{-3}V{m}^{-1}\)
(a) 127.37 mA
(b) 122.49 mA
(c) 100.37 mA
(d) 94.037 mA
Show Answer & Explanation
Answer: (c) 100.37 mA
Explanation:
1. The equivalent current due to motion of electrons is given by
2. \(I=\frac{e}{t}=\frac{1.6×{10}^{-19}}{1.594×{10}^{-18}}\)
3. \(=1.0037×{10}^{-1}\)
4. \(=100.37×{10}^{-3}A\)
5. \(=100.37mA\)
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