Answer:
Following are the solution to this question:
Explanation:
The first volume of its blood products analysis is [tex]V_i = 0.550\ dm^3[/tex]at a temperature of 0° C. In the isothermal expansion of its sample data in a [tex]0.57\%[/tex] reduction of its size; the actual sample size is thus
[tex]V_f = [(0.550) - 0.57 \% \ of (0.550)] dm^3[/tex]
[tex]= [(0.550)-(\frac{0.57}{100}) \times (0.550)] \ dm^3 \\\\= [(0.550)-(0.0057) \times (0.550)] \ dm^3 \\\\= [0.550-0.003135] \ dm^3 \\\\= 0.546865 \ dm^3[/tex]
It is used to persistent the external pressure toward [tex]P_{ext}[/tex] was = [tex]\overline{95.2}[/tex]. It is the job completed is, therefore,
[tex]W = - P_{ext} \times (V_f -V_i)\\\\[/tex]
[tex]= -(\overline{95.2}) \times (0.546865 -0.550) \ dm^3 \\\\ = \overline{0.2899875} \ dm^3 \\\\ = \overline{0.290} \ dm^3[/tex]