Physics MCQs for NEET — Practice Questions with Answers

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Consider a system of two particles with masses $m_1$ and $m_2$ at positions $x_1$ and $x_2$ respectively along the x-axis. The position of their center of mass ($X_{CM}$) is given by:

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Explanation

For a two-particle system, the general formula $R = \frac{1}{M} \sum m_i r_i$ simplifies to $X_{CM} = \frac{m_1 x_1 + m_2 x_2}{m_1 + m_2}$ for coordinates along a single axis. This is consistent with the initial discussion on the center of mass in the NCERT text.

Which of the following is NOT a characteristic of pure translational motion of a rigid body?

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Explanation

In pure translation, according to the NCERT text and Figure 6.6(a), 'at any instant the velocities of any particles like O [center of mass] and P of the body are the same in pure translation.' Thus, option 4 describes a characteristic of combined translational and rotational motion, not pure translation.

Which of the following macroscopic variables is NOT considered a state variable in thermodynamics?

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Explanation

The context states: 'Equilibrium states of a thermodynamic system are described by state variables. The value of a state variable depends only on the particular state, not on the path used to arrive at that state. Examples of state variables are pressure (P ), volume (V ), temperature (T ), and mass (m ). Heat and work are not state variables.'

The Zeroth Law of Thermodynamics led to the formal concept of:

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Explanation

The context clearly states: 'The Zeroth Law of Thermodynamics led us to the concept of temperature that agrees with our commonsense notion.' and 'We have arrived at the concept of temperature formally via the Zeroth Law.'

If system A is in thermal equilibrium with system C, and system B is also in thermal equilibrium with system C, then according to the Zeroth Law of Thermodynamics:

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Explanation

The Zeroth Law states: 'two systems in thermal equilibrium with a third system separately are in thermal equilibrium with each other'. This implies that if $T_A = T_C$ and $T_B = T_C$, then $T_A = T_B$, meaning A and B are in thermal equilibrium.

Internal energy ($U$) of a system is defined as:

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Explanation

The context defines internal energy: 'Internal energy is simply the sum of the kinetic energies and potential energies of these molecules... Internal energy is thus, the sum of molecular kinetic and potential energies in the frame of reference relative to which the centre of mass of the system is at rest.'

Heat flows from a body at a higher temperature to a body at a lower temperature until:

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Explanation

The context mentions: 'Heat flows from the body at a higher temperature to the one at lower temperature. The flow stops when the temperatures equalise; the two bodies are then in thermal equilibrium.'

Which of the following is an example of a thermodynamic ‘state variable’?

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Explanation

The text states: 'Internal energy U of a system is an example of a thermodynamic ‘state variable’ – its value depends only on the given state of the system, not on history i.e. not on the ‘path’ taken to arrive at that state.' In another section, it lists 'change in internal energy, ∆U, depends on initial and final states only and is a state function'.

Temperature determines the direction of flow of what when two bodies are placed in thermal contact?

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Explanation

The context states: 'Temperature is a marker of the ‘hotness’ of a body. It determines the direction of flow of heat when two bodies are placed in thermal contact.'

The historical 'caloric' theory of heat proposed that caloric fluid flowed from:

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Explanation

The context states: 'On contact between a hot body and a cold body, the fluid (called caloric) flowed from the colder to the hotter body!'

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