Mechanical Properties of Fluids MCQs for NEET — Physics Questions with Answers

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Which type of fluid flow is characterized by streamlines that do not cross each other and a stationary map of flow in time?

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Explanation

The NCERT text states, 'No two streamlines can cross, for if they do, an oncoming fluid particle can go either one way or the other and the flow would not be steady. Hence, in steady flow, the map of flow is stationary in time.' This precisely defines steady flow.

What is the physical meaning of $Av$ in the equation of continuity $Av = ext{constant}$?

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Explanation

The NCERT text explicitly states 'Av gives the volume flux or flow rate and remains constant throughout the pipe of flow.'

When does a steady fluid flow become turbulent?

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Explanation

The text mentions, 'Steady flow is achieved at low flow speeds. Beyond a limiting value, called critical speed, this flow loses steadiness and becomes turbulent.'

Consider a horizontal pipe through which an incompressible fluid flows. If the fluid passes from a wider section to a narrower section, what can be inferred about the fluid's acceleration?

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Explanation

From the equation of continuity, as the area decreases, the velocity increases. An increase in velocity over time implies acceleration. The text states, 'From (Fig 9.7b) it is clear that $A_R > A_Q$ or $v_R < v_Q$, the fluid is accelerated while passing from R to Q'.

Which of the following is an assumption made when applying the equation of continuity for $Av = ext{constant}$?

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Explanation

The NCERT text specifies that 'For flow of incompressible fluids $\rho_P = \rho_R = \rho_Q$' and then states 'Equation (9.9) reduces to $A_P v_P = A_R v_R = A_Q v_Q$ (9.10) which is called the equation of continuity and it is a statement of conservation of mass in flow of incompressible fluids.'

What happens to the density of an incompressible fluid as it flows through a pipe with varying cross-sections?

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Explanation

The definition of an incompressible fluid implies that its density remains constant, regardless of changes in pressure or flow characteristics. The text states, 'For flow of incompressible fluids $\rho_P = \rho_R = \rho_Q$'.

NEET 2023

The venturi-meter works on:

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Explanation

A venturi-meter measures flow rate via pressure difference, derived from Bernoulli's equation.

NEET 2023

The amount of energy required to form a soap bubble of radius $2\ \text{cm}$ from a soap solution is nearly: (surface tension of soap solution $= 0.03\ \text{N m}^{-1}$)

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Explanation

Bubble has two surfaces: $W = T\times 2(4\pi r^2) = 0.03\times 8\pi\times (0.02)^2 \approx 3.01\times 10^{-4}\ \text{J}$.

NEET 2024

A thin flat circular disc of radius 4.5 cm is placed gently over the surface of water. If surface tension of water is $0.07\ \text{Nm}^{-1}$, then the excess force required to take it away from the surface is:

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Explanation

$F = T \cdot 2\pi r = 0.07 \cdot 2\pi \cdot 0.045 \approx 19.8$ mN.

NEET 2025

Consider a water tank shown in the figure. It has one wall at $x = L$ and can be taken to be very wide in the $z$ direction. When filled with a liquid of surface tension $S$ and density $\rho$, the liquid surface makes angle $\theta_0\ (\theta_0 \ll 1)$ with the $x$-axis at $x = L$. If $y(x)$ is the height of the surface, then the equation for $y(x)$ is: (take $\theta(x) = \sin\theta(x) = \tan\theta(x) = \frac{dy}{dx}$, $g$ is the acceleration due to gravity)

y x x = L θ₀
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Explanation

Balancing the Laplace pressure of the curved surface, $S\,\dfrac{d^2y}{dx^2} = \rho g\,y$ for small slopes, i.e. $\dfrac{d^2y}{dx^2} = \dfrac{\rho g}{S}\,y$.

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