Respuesta :
Answer:
-2.79 x 10²J
Explanation:
using the pressure volume work formula which states that
work = -PΔV
= -(1.0 atm) (2.7-0.0)L = -2.7L . atm
Convert litre.atmosphere to Joules.
1 L . atm = 101.325 joules
-2.75 L .atm = -2.75 x 101.325 = -278.64375 =
Work = -2.79 x 10²J
The work required to expand the volume of the pump is -273.58 J
Given the data in the question;
- Initial volume; [tex]v_1 = 0[/tex]
- Final volume; [tex]v_2 = 2.7L = 0.0027m^3[/tex]
- Pressure; [tex]P = 1.0atm = 101325pa[/tex]
Work done; [tex]W = \ ?[/tex]
From the first law of thermodynamic:
[tex]W = -P\delta v[/tex]
Where W is work done, P is pressure and [tex]\delta v[/tex] is change in volume.
We substitute in our values
[tex]W = -[ 101325Pa\ *\ [ 0.0027m^3 - 0 ] ]\\\\W = -[ 101325Pa\ *\ 0.0027m^3 ]\\\\W = - 273.58Pa.m^3\\\\W = - 273.58J[/tex]
Therefore, the work required to expand the volume of the pump is -273.58 J
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