Question

Write five properties of solid liquid and gas

Answer 1

Hey dear....

Here is your answer....

✔️Properties of solid, liquid and gases :

⭐ solids

(i) Solids are rigid, and incompressible.

(ii) Solids have fixed shape and definite volume.

(iii) Solids have their melting and boiling points above room temperature.

⭐Liquids:

All liquids show the following characteristics:

(i) Liquids are almost incompressible but less incompressible than solids.

(ii) Liquids have fixed volume but no fixed shape.

(iii) Liquids flow from higher to lower level.

(iv) Liquids have their melting points below room temperature and boiling points above room temperature, under normal conditions.

⭐Gases:

All gases show the following characteristics:

(i) Gases are highly compressible, i.e. gases can be compressed easily by applying pressure.

(ii) Gases have no fixed volume and shape. Gases fill the container of any size and shape completely.

(iii) Gases can diffuse into each other rapidly.

(iv) Gases have their melting and boiling points both below room temperature

........ ALONE BUT HAPPY.......

Hope it helps you!!!!

Answer 2

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$\orange{\mathfrak{ SOLID}}$
_______

✔
$particles \: are \: closely \: packed$
✔
$strong \: force \: of \: attraction$
✔
$having \: definite \: shape \\ \: and \: definite \: volume$
✔
$completely \: incompressible$
✔
$possess \: rigidity$
✔
$particles \: show \: vibratory \: motion$
✔
$high \: density$

$\blue{\mathfrak{ LIQUID}}$
_________

✔ particles are less closer
✔ larger distance between the particles
✔ weak force of attraction as compare to solid
✔ definite volume but, no definite shape
✔ almost incompressible
✔ possess fluidity
✔ particles show translational ,rotational ,vibrational motion
✔lower density than solid

$\red{\mathfrak{ GAS}}$
_____________

✔ particles are free to move
✔ largest distance between the particles
✔ weak force of attraction
✔ no volume ,no shape
✔ highly compressible
✔ highest fluidity
✔ large translational, rotational, vibrational motion
✔ very low density

$\blue{\mathfrak{ HoPe thiS heLpS u.....}}$