Thermal Properties of Matter MCQs for NEET — Physics Questions with Answers

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Considering the provided table for specific heat capacities, which solid requires the most heat to increase the temperature of 1 kg of it by 1 K?

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Explanation

Referring to Table 10.3 (Specific heat capacity of some substances), Aluminium has a specific heat capacity of 900.0 J kg$^{-1}$ K$^{-1}$, Copper 386.4 J kg$^{-1}$ K$^{-1}$, Iron 450 J kg$^{-1}$ K$^{-1}$, and Lead 127.7 J kg$^{-1}$ K$^{-1}$. The substance with the highest specific heat capacity requires the most heat for a given temperature change and mass. Aluminium has the highest value among the given options.

What is the relationship between the heat capacity (S) of a substance and its specific heat capacity (s)?

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Explanation

From the NCERT text, specific heat capacity is defined as $s = \frac{\Delta Q}{m\Delta T}$. Heat capacity (S) is defined as $S = \frac{\Delta Q}{\Delta T}$. Therefore, by multiplying $s$ by $m$, we get $ms = m \frac{\Delta Q}{m\Delta T} = \frac{\Delta Q}{\Delta T} = S$. So, $S = ms$.

The molar specific heat capacity for solids (like in Table 11.1) is generally found to be around 3R. What does this prediction based on the law of equipartition of energy suggest about the energy distribution within the solid?

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Explanation

The NCERT text clearly states: 'Consider a solid of N atoms, each vibrating about its mean position. An oscillator in one dimension has average energy of $2 \times \frac{1}{2} k_B T = k_B T$. In three dimensions, the average energy is $3 k_B T$.' For a mole, this leads to $U = 3 RT$ and thus $C = 3R$. Each degree of freedom of a 3D harmonic oscillator (vibration) contributes $\frac{1}{2}k_BT$ for kinetic and $\frac{1}{2}k_BT$ for potential energy, totaling $k_BT$ per dimension, and thus $3k_BT$ for 3 dimensions per atom.

A 0.047 kg aluminium sphere at 100 °C is transferred to a copper calorimeter containing water. If the final steady state temperature is 23 °C, and the specific heat capacity of aluminium ($s_{Al}$) is to be calculated by equating heat lost by aluminium to heat gained by water and calorimeter, which of the following is true for the heat lost by aluminium?

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Explanation

Heat lost or gained is given by $Q = ms\Delta T$. The mass of the aluminium sphere ($m_1$) is 0.047 kg, the specific heat capacity is $s_{Al}$, and the change in temperature ($\Delta T$) for the aluminium sphere is from 100 °C down to 23 °C, so $\Delta T = (100 - 23)$ °C. Thus, $Q_{lost}$ by aluminium $= m_1 s_{Al} (T_{initial} - T_{final}) = 0.047 \times s_{Al} \times (100 - 23)$.

Which of the following physical properties is commonly used as the basis for constructing liquid-in-glass thermometers?

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Explanation

According to the NCERT text, 'The commonly used property is variation of the volume of a liquid with temperature. For example, in common liquid–in–glass thermometers, mercury, alcohol etc., are used whose volume varies linearly with temperature over a wide range.'

For defining a standard temperature scale, how many fixed reference points are typically needed?

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Explanation

The NCERT text states, 'For the definition of any standard scale, two fixed reference points are needed.'

What are the two convenient fixed points used for calibrating temperature scales related to water?

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Explanation

The context mentions, 'The ice point and the steam point of water are two convenient fixed points and are known as the freezing and boiling points, respectively.'

On the Fahrenheit temperature scale, what are the values assigned to the ice point and the steam point, respectively?

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Explanation

The NCERT text specifies, 'The ice and steam point have values 32 °F and 212 °F, respectively, on the Fahrenheit temperature scale.'

Which of the following is the SI unit of temperature?

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Explanation

The text explicitly states, 'The SI unit of heat energy transferred is expressed in joule (J) while SI unit of temperature is Kelvin (K), and degree Celsius (°C) is a commonly used unit of temperature.'

What is the relationship between Celsius temperature ($t_C$) and Fahrenheit temperature ($t_F$)?

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Explanation

The summary section clearly states, 'The Celsius temperature ($t_C$) and the Fahrenheit temperature ($t_F$) are related by $t_F = (9/5)t_C + 32$'.

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