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Snezhnost [94]
3 years ago
13

6x3y2 + (-3x3y2) when simplified is:

History
1 answer:
REY [17]3 years ago
3 0

Answer:

C.3x3y2

Explanation:

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Prove that density of an ideal gas is proportional to pressure​ dont spam give right derivation
Montano1993 [528]

The density of an ideal gas is proportional to its pressure through ideal gas equation in the mentioned below steps.

Explanation:

For an ideal gas, we know that  pV=nRT

where p= pressure of the gas

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n- no of moles of the gas in consideration

R= Gas constant

T= temperature of the gas

Thus

pressure (p)= nRT/V  -- equation 1

we know that no of moles of any gas= mass of the gas(m)/ Molar mass of the gas (M)

Putting the value of n in the equation 1

p= mRT/MV   -- equation 2

We know that density (ρ)= mass/volume

equation 2 can be re-arranged as

p=RT.m/V.M

Substituing, m/v in equation 2 by density (ρ)

p=ρRT/M   --equation 3

Equation 3 can be re-written as

ρ=pM/RT

where

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R= Gas constant

T= Temperature of the gas concerned

Hence in the final equation density of the gas is directly proportional to the pressure

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