(C) . Quartz $(SiO_2)$ is a covalent network solid (also known as a network solid). In this structure,the constituent particles are silicon and oxygen

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(C) . Quartz $(SiO_2)$ is a covalent network solid (also known as a network solid). In this structure,the constituent particles are silicon and oxygen atoms,which are held together by strong covalent bonds throughout the crystal lattice.

Class 11 Chemistry Chemical Bonding and Molecular Structure Types of bonding and Forces in solid

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Particles of quartz are packed by

A
Electrical attraction forces
B
Van der Waals forces
C
Covalent bond forces
D
Strong electrostatic attraction forces

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Class 11 Questions

Class 11

Chemistry Questions

Chapter

Chemical Bonding and Molecular Structure

Subtopic

Types of bonding and Forces in solid

Match the type of interaction in Column $I$ with the distance dependence of their interaction energy in Column $II$:
$I$. Ion-ion $a$. $1/r$
$II$. Dipole-dipole $b$. $1/r^{2}$
$III$. London dispersion $c$. $1/r^{3}$
$d$. $1/r^{6}$

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The boiling points of noble gases are illustrative of the operation of forces of the type:

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Which of the following has minimum lattice energy $:-$

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Carbon dioxide is a gas,whereas silica is a solid because ...........

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Solid $PCl_5$ exists as $:$

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$I$. Ion-ion	$a$. $1/r$
$II$. Dipole-dipole	$b$. $1/r^{2}$
$III$. London dispersion	$c$. $1/r^{3}$
	$d$. $1/r^{6}$

Particles of quartz are packed by

Similar Questions

Match the type of interaction in Column $I$ with the distance dependence of their interaction energy in Column $II$:$I$. Ion-ion$a$. $1/r$$II$. Dipole-dipole$b$. $1/r^{2}$$III$. London dispersion$c$. $1/r^{3}$$d$. $1/r^{6}$

The boiling points of noble gases are illustrative of the operation of forces of the type:

Which of the following has minimum lattice energy $:-$

Carbon dioxide is a gas,whereas silica is a solid because ...........

Solid $PCl_5$ exists as $:$

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Match the type of interaction in Column $I$ with the distance dependence of their interaction energy in Column $II$:
$I$. Ion-ion $a$. $1/r$
$II$. Dipole-dipole $b$. $1/r^{2}$
$III$. London dispersion $c$. $1/r^{3}$
$d$. $1/r^{6}$