(C) The viscosity of a liquid is due to the intermolecular forces of attraction between its molecules. As the temperature increases,the kinetic energy

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(C) The viscosity of a liquid is due to the intermolecular forces of attraction between its molecules. As the temperature increases,the kinetic energy of the molecules increases,which helps them overcome these intermolecular forces. Therefore,the viscosity of the liquid decreases with an increase in temperature. $T \uparrow \implies \text{viscosity} \downarrow$

Class 11 Chemistry States of Matter Characteristics and Measurable properties of gases

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How will the viscosity of a liquid be affected by an increase in temperature?

A
Increase
B
No effect
C
Decrease
D
No regular pattern will be followed

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Class 11 Questions

Class 11

Chemistry Questions

Chapter

States of Matter

Subtopic

Characteristics and Measurable properties of gases

If three unreactive gases having partial pressures $P_A$,$P_B$,and $P_C$ and their moles are $1$,$2$,and $3$ respectively,then their total pressure will be:

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Under standard conditions of temperature and pressure,what will be the ratio of the rate of diffusion of helium to methane?

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If the rate of diffusion of $A$ is $5$ times the rate of diffusion of $B$,what will be the ratio of the densities of $A$ and $B$?

Medium

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$A$ pressure cooker reduces the cooking time because:

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If $4 \ g$ of oxygen diffuse through a very narrow hole,how much hydrogen would have diffused under identical conditions? (in $g$)

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How will the viscosity of a liquid be affected by an increase in temperature?

Similar Questions

If three unreactive gases having partial pressures $P_A$,$P_B$,and $P_C$ and their moles are $1$,$2$,and $3$ respectively,then their total pressure will be:

Under standard conditions of temperature and pressure,what will be the ratio of the rate of diffusion of helium to methane?

If the rate of diffusion of $A$ is $5$ times the rate of diffusion of $B$,what will be the ratio of the densities of $A$ and $B$?

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If $4 \ g$ of oxygen diffuse through a very narrow hole,how much hydrogen would have diffused under identical conditions? (in $g$)

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