Respuesta :
Answer:
500.0 mL
Explanation:
From Charles’ Law, we know that
[tex]\frac{V_{1} }{T_{1} }= \frac{V_{2} }{T_{2 }}[/tex]
We can solve this equation to get
[tex]V_{2} = V_{1} \times \frac{ T_{2}}{ T_{1}}[/tex]
[tex]V_{2} = \text{250.0 mL} \times \frac{\text{200.0 K}}{\text{100.0 K}} = \textbf{500.0 mL}[/tex]
The new volume of the air sample at the given new absolute temperature is 500 L.
The given parameters;
- volume of the air sample, v = 250 mL
- initial temperature of the air sample, T₁ = 100 K
- final temperature of the air sample, T₂ = 200 K
The new volume of the air sample at the given new absolute temperature is determined using Charles' law as shown below;
[tex]\frac{V_1}{T_1} = \frac{V_2}{T_2} \\\\V_2 = \frac{V_1 T_2}{T_1} \\\\V_2 = \frac{(250 mL) \times 200}{100}\\\\V_2 = 500 \ mL[/tex]
Thus, the new volume of the air sample at the given new absolute temperature is 500 L.
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