The relationship between the temperature and volume of a gas is described by Charles's Law:
`~V_1/T_1` = `~V_2/T_2`
`~V_1` = initial volume of the gas
`~T_1` = initial temperature of the gas
`~V_2` = final volume of the gas
`~T_2` = final temperature of the gas
(Assume that the pressure and number of moles remain constant.)
There is an direct relationship between the temperature and volume of a gas. When the temperature of a gas increases, the volume also increases. The reverse is also true - when the temperature of a gas decreases, the volume also decreases.
According to the problem,
`~V_1` = 2.75 L
`~T_1` = 255 K
`~V_2 ` = ? L
`~T_2` = 318 K
Step 1: Rearrange the formula for Charles's Law to isolate `~V_2` .
`~V_2` = `~V_1T_2` `-:` `~T_1` ` `
Step 2: Plug in the given values and calculate.
`~V_2` = [(2.75 L)(318 K)]/255 K = 3.43 L
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