Multiple Choice Questions (MCQs) for JEE Physics: Thermal Properties Of Matter
Review structured MCQ sets for JEE Physics Thermal Properties Of Matter. Built according to official JEE guidelines, these downloadable questions support daily revision and core concept reinforcement.
Practice Thermal Properties Of Matter MCQs for JEE Physics
Access the complete set of multiple-choice questions for Thermal Properties Of Matter below. This focused format allows students to isolate specific topics for thorough review and uninterrupted practice alongside official JEE textbooks.
Multiple Choice Questions
(a) \( \frac53T \)
(b) \( \frac23T \)
(c) 1.8 T
(d) 1.5 T
Show Answer & Explanation
Answer: (a) \( \frac53T \)
Explanation:
1. Rods through A are AD (2k) and AB (k) only. In steady state the heat entering A equals the heat leaving: \( 2k(2T-T_A)=k(T_A-T) \).
2. \( 4T-2T_A=T_A-T \), so \( T_A=\frac{5T}{3} \).
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107. .
(a) \( \frac53T \)
(b) \( \frac43T \)
(c) 1.6 T
(d) 1.5 T
Show Answer & Explanation
Answer: (b) \( \frac43T \)
Explanation:
1. Rods through C are DC (k) and BC (2k): \( k(2T-T_C)=2k(T_C-T) \).
2. \( 2T-T_C=2T_C-2T \), so \( 3T_C=4T \) and \( T_C=\frac{4T}{3} \).
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109. .
(a) zero
(b) \( \frac{kTS}{l} \)
(c) \( \frac{2kTS}{l} \)
(d) \( \frac{kTS}{2l} \)
Show Answer & Explanation
Answer: (c) \( \frac{2kTS}{l} \)
Explanation:
1. Rod DB connects D at 2T directly to B at T, whatever the other rods do.
2. Rate \( =\frac{(2k)S(2T-T)}{l}=\frac{2kTS}{l} \).
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112. .
(a) 320 W
(b) 32 W
(c) 16 W
(d) 5 W
Show Answer & Explanation
Answer: (d) 5 W
Explanation:
1. Power \( P=e\sigma AT^4\propto T\cdot T^4=T^5 \).
2. \( P_{300}=160\left(\frac12\right)^5=5 \) W.
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103. .
(a) more than 50 degrees C
(b) exactly 50 degrees C
(c) less than 50 degrees C
(d) either more or less than 50 degrees C depending on the exact variation of specific heat
Show Answer & Explanation
Answer: (a) more than 50 degrees C
Explanation:
1. Heat lost by the hot block \( =\int_{T_f}^{80}s\,dT \) and heat gained by the cold one \( =\int_{20}^{T_f}s\,dT \).
2. If \( T_f=50 \), the hot block would lose more heat, because s is larger at higher temperatures, than the cold block gains. So the hot block must lose less, which means it cools less: \( T_f\gt 50 \) degrees C.
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142. .
(a) \( Q_A\ \text{is maximum} \)
(b) \( Q_B\ \text{is maximum} \)
(c) \( Q_C\ \text{is minimum} \)
(d) \( Q_A=Q_B=Q_C \)
Show Answer & Explanation
Answer: (b) \( Q_B\ \text{is maximum} \)
Explanation:
1. Power \( \propto r^2T^4\propto\frac{r^2}{\lambda_m^4} \) (Wien: \( T\propto1/\lambda_m \)).
2. A: \( \frac{1}{3^4}=0.0123 \); B: \( \frac{4}{4^4}=0.0156 \); C: \( \frac{9}{5^4}=0.0144 \). So \( Q_B \) is the largest and \( Q_A \) the smallest.
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144. .
(a) \( 4.5\times10^4\ \text{J/kg} \)
(b) \( 9\times10^6\ \text{J/kg} \)
(c) \( 4.5\times10^6\ \text{J/kg} \)
(d) \( 2.25\times10^6\ \text{J/kg} \)
Show Answer & Explanation
Answer: (c) \( 4.5\times10^6\ \text{J/kg} \)
Explanation:
1. Time on the vaporization plateau \( =2500-1600=900 \) s, so heat absorbed \( =1000\times900=9\times10^5 \) J.
2. \( L_v=\frac{9\times10^5}{0.2}=4.5\times10^6 \) J/kg.
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(a) 1.2 cal/s
(b) 2.4 cal/s
(c) 6.0 cal/s
(d) 4.8 cal/s
Show Answer & Explanation
Answer: (d) 4.8 cal/s
Explanation:
1. Conductances \( \frac{KA}{l} \) per cm² factor: copper \( \frac{0.92}{46}=0.02 \), brass \( \frac{0.26}{13}=0.02 \), steel \( \frac{0.12}{12}=0.01 \).
2. Junction temperature \( \theta \): \( 0.02(100-\theta)=0.02\theta+0.01\theta \), so \( \theta=40 \) degrees C.
3. Rate \( =4\times0.02\times60=4.8 \) cal/s.
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129. .
(a) T falls exponentially and approaches \( \theta_0 \) asymptotically
(b) T falls linearly until it reaches \( \theta_0 \) and then stays constant
(c) T falls linearly and passes below \( \theta_0 \)
(d) T falls slowly at first and faster later, reaching \( \theta_0 \) in a finite time
Show Answer & Explanation
Answer: (a) T falls exponentially and approaches \( \theta_0 \) asymptotically
Explanation:
1. By Newton's law of cooling \( \frac{dT}{dt}=-k(T-\theta_0) \).
2. The solution \( T-\theta_0=(T_i-\theta_0)e^{-kt} \) is a decaying exponential that gets steeper-then-flatter and approaches \( \theta_0 \) only asymptotically.
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125. .
(a) 0.002 kJ
(b) 0.038 kJ
(c) 0.148 kJ
(d) 0.38 kJ
Show Answer & Explanation
Answer: (b) 0.038 kJ
Explanation:
1. For a small heat \( dQ \) removed at temperature T by a reversible refrigerator, \( dW=dQ\,\frac{300-T}{T} \), with \( dQ=mC_p\,dT \).
2. \( m C_p=0.1\times\frac{32}{400^3}T^3=5\times10^{-8}T^3 \) kJ/K. \( W=5\times10^{-8}\int_4^{20}(300T^2-T^3)dT=5\times10^{-8}\left[100(8000-64)-\frac{160000-256}{4}\right] \).
3. \( =5\times10^{-8}[793600-39936]\approx0.038 \) kJ. (The heat removed is only about 0.002 kJ, so the work is much larger than the heat.)
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174. e
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176. .
(a) 0.025
(b) 0.010
(c) 0.020
(d) 0.015
Show Answer & Explanation
Answer: (c) 0.020
Explanation:
1. \( \rho'=\frac{\rho}{1+\gamma\Delta T} \), so \( \left|\frac{\Delta\rho}{\rho}\right|\approx\gamma\Delta T \).
2. \( =5\times10^{-4}\times40=0.020 \).
Teacher's Note:
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91. .
(a) 8 J/s
(b) 2 J/s
(c) 6 J/s
(d) 4 J/s
Show Answer & Explanation
Answer: (d) 4 J/s
Explanation:
1. Rate \( =\frac{KA\Delta T}{l} \) depends only on the temperature difference.
2. Both cases have \( \Delta T=10 \) degrees C, so the rate stays 4 J/s.
Teacher's Note:
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89. .
(a) \( T_P\gt T_R\gt T_Q \)
(b) \( T_P\lt T_R\lt T_Q \)
(c) \( T_P\lt T_Q\lt T_R \)
(d) \( T_P\gt T_Q\gt T_R \)
Show Answer & Explanation
Answer: (a) \( T_P\gt T_R\gt T_Q \)
Explanation:
1. Wien's law: \( \lambda_mT=\text{constant} \), so a shorter peak wavelength means a higher temperature.
2. Violet < green < red in wavelength, so \( T_P\gt T_R\gt T_Q \).
Teacher's Note:
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52. .
(a) 24 g
(b) 22.5 g
(c) 31.5 g
(d) 42.5 g
Show Answer & Explanation
Answer: (b) 22.5 g
Explanation:
1. Heat gained by the water \( =20\times1\times70=1400 \) cal.
2. Steam of mass x gives \( x(540+1\times20)=560x \) as it condenses and cools to 80 degrees C. So \( x=2.5 \) g.
3. Total water \( =20+2.5=22.5 \) g.
Teacher's Note:
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98. .
(a) 20 degrees C
(b) 42 degrees C
(c) 45 degrees C
(d) 10 degrees C
Show Answer & Explanation
Answer: (c) 45 degrees C
Explanation:
1. Newton's law: \( \frac{\Delta T}{t}=k(T_{avg}-T_0) \). First interval: \( \frac{10}{5}=k(65-T_0) \); second: \( \frac65=k(57-T_0) \).
2. Dividing: \( \frac{10}{6}=\frac{65-T_0}{57-T_0} \), so \( 570-10T_0=390-6T_0 \) and \( T_0=45 \) degrees C.
Teacher's Note:
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116. .
(a) Kirchhoff's law
(b) Newton's law of cooling
(c) Stefan's law
(d) Wien's displacement law
Show Answer & Explanation
Answer: (d) Wien's displacement law
Explanation:
1. The colour is set by the wavelength of maximum emission.
2. Wien's law \( \lambda_mT=b \) shows that as T rises \( \lambda_m \) shifts from red towards shorter wavelengths, so the colour changes from red to white.
Teacher's Note:
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110. .
(a) \( \left(\frac{Q}{4\pi R^2\sigma}\right)^{1/4} \)
(b) \( \frac{Q}{4\pi R^2\sigma} \)
(c) \( \left(\frac{Q}{4\pi R^2\sigma}\right)^{-1/2} \)
(d) \( \left(\frac{4\pi R^2Q}{\sigma}\right)^{1/4} \)
Show Answer & Explanation
Answer: (a) \( \left(\frac{Q}{4\pi R^2\sigma}\right)^{1/4} \)
Explanation:
1. \( Q=\sigma(4\pi R^2)T^4 \).
2. \( T=\left(\frac{Q}{4\pi R^2\sigma}\right)^{1/4} \).
Teacher's Note:
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99. .
(a) 1.29 J/m/s/degree C
(b) 1.24 J/m/s/degree C
(c) 2.05 J/m/s/degree C
(d) 1.02 J/m/s/degree C
Show Answer & Explanation
Answer: (b) 1.24 J/m/s/degree C
Explanation:
1. Heat per second \( =\frac{4.8\times3.36\times10^5}{3600}=448 \) W.
2. \( 448=\frac{K(0.36)(100)}{0.1} \), so \( K=\frac{448}{360}=1.24 \) J/m/s/degree C.
Teacher's Note:
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98. .
(a) \( \frac Q4 \)
(b) \( 2Q \)
(c) \( \frac Q{16} \)
(d) \( \frac Q2 \)
Show Answer & Explanation
Answer: (c) \( \frac Q{16} \)
Explanation:
1. Volume is constant: radius halved means area becomes \( \frac14 \), so length becomes 4 times.
2. Heat flow \( \propto\frac{A}{l}\to\frac{1/4}{4}=\frac1{16} \), so the new rod conducts \( \frac Q{16} \).
Teacher's Note:
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97. .
(a) \( \frac{r^2\sigma(t-273)^4}{4\pi R^2} \)
(b) \( \frac{16\pi^2r^2\sigma t^4}{R^2} \)
(c) \( \frac{4\pi r^2\sigma t^4}{R^2} \)
(d) \( \frac{r^2\sigma(t+273)^4}{R^2} \)
Show Answer & Explanation
Answer: (d) \( \frac{r^2\sigma(t+273)^4}{R^2} \)
Explanation:
1. Total power \( =4\pi r^2\sigma(t+273)^4 \).
2. Spread over a sphere of radius R: intensity \( =\frac{4\pi r^2\sigma(t+273)^4}{4\pi R^2}=\frac{r^2\sigma(t+273)^4}{R^2} \).
Teacher's Note:
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100. .
(a) 3000 angstrom
(b) 4000 angstrom
(c) 5000 angstrom
(d) 6000 angstrom
Show Answer & Explanation
Answer: (a) 3000 angstrom
Explanation:
1. \( T_1=1227+273=1500 \) K and \( T_2=2500 \) K.
2. \( \lambda_m\propto\frac1T \): \( \lambda_2=5000\times\frac{1500}{2500}=3000 \) angstrom.
Teacher's Note:
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58. .
(a) 2
(b) 3
(c) 4
(d) 5
Show Answer & Explanation
Answer: (b) 3
Explanation:
1. Let \( P_0=\sigma A(500^4-300^4) \). Initially \( eP_0=300 \).
2. After blackening half: \( \frac e2P_0+\frac12P_0=600 \), i.e. \( 150+\frac{P_0}{2}=600 \), so \( P_0=900 \) W.
3. \( e=\frac{300}{900}=\frac13 \), so K = 3.
Teacher's Note:
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128. .
(a) 5 degrees C
(b) -5 degrees C
(c) 0 degrees C
(d) 10 degrees C
Show Answer & Explanation
Answer: (c) 0 degrees C
Explanation:
1. Heat needed to warm the ice to 0 degrees C \( =400\times0.5\times60=12000 \) cal.
2. Heat released by the water cooling to 0 degrees C \( =400\times5+200\times10=4000 \) cal, which is not enough, so some water freezes: it supplies 8000 cal, requiring \( \frac{8000}{80}=100 \) g to freeze.
3. This is less than the 600 g of water available, so ice and water coexist: the final temperature is 0 degrees C.
Teacher's Note:
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Multiple Choice Questions (MCQs) for JEE Physics Thermal Properties Of Matter
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FAQs
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