Respuesta :
Answer:
437 K
Explanation:
initial PV/T = final PV/T
(3.50L)(650 mm Hg)/293K = (425 mm Hg)(8.0 L)/T2
7.78 T2 = 3,400
T2= 437 K
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The final temperature of the gas after the expansion has been 45.71[tex]\rm ^\circ C[/tex].
The final temperature of the gas can be calculated with the ideal gas equation. By value of constant has been equal at initial temperature and final temperature.
Initial [tex]\rm \dfrac{PV}{T}[/tex] = final [tex]\rm \dfrac{PV}{T}[/tex]
P = pressure = 425 mm Hg
V = volume of gas
initial Volume = 3.5L
final volume = 8.0 L
T = temperature
Initial temperature = [tex]\rm 20^\circ C[/tex]
Substituting the values;
[tex]\rm \dfrac{425\;\times\;3.5}{20^\circC}\;=\;\dfrac{425\;\times\;8}{final\;temperature}[/tex]
Final temperature = 45.71 [tex]\rm ^\circ C[/tex].
Thus the final temperature of the gas after the expansion has been 45.71[tex]\rm ^\circ C[/tex].
For more information about the expansion of gases, refer to the link:
https://brainly.com/question/15304497