Respuesta :
The partial pressure of nitrogen in the problem is 725 - 231 = 494 mmHg.
494 / 760 = 0.650 atm. To continue, we will use the ideal gas equation to find the mole of N2 and from that, we can find the mass of N2.
PV = nRT ----> n= PV/RT
Find the mole of Nitrogen
Given P=0.650 atm
n= (0.650)x(255/1000) / (0.082 x 338)
= (0.650) (0.255) / 27.716
= 0.16575 / 27.716
= 0.0060 moles
Find the mass of nitrogen
G= n x Mr (N2)
= 0.0060 x 28
= 0.168 grams
So the mass of nitrogen is 0.168
494 / 760 = 0.650 atm. To continue, we will use the ideal gas equation to find the mole of N2 and from that, we can find the mass of N2.
PV = nRT ----> n= PV/RT
Find the mole of Nitrogen
Given P=0.650 atm
n= (0.650)x(255/1000) / (0.082 x 338)
= (0.650) (0.255) / 27.716
= 0.16575 / 27.716
= 0.0060 moles
Find the mass of nitrogen
G= n x Mr (N2)
= 0.0060 x 28
= 0.168 grams
So the mass of nitrogen is 0.168
The mass of nitrogen is mathematically given as
Ng= 0.168 grams
What mass of nitrogen is present?
Generally, the equation for the ideal gas is mathematically given as
PV = nRT
Therefore
n= PV/RT
Hence
n= (0.650)x(255/1000) / (0.082 x 338)
n (0.650) (0.255) / 27.716
n= 0.0060 moles
Therefore the mass of nitrogen is
Ng= n x Mr (N2)
Ng = 0.0060 x 28
Ng= 0.168 grams
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