1. A 25.0-mL sample of chlorine gas (Cl2), with a temperature of 15 °C, is warmed up to 35 °C. What is its new volume? 2. 10.0 L of oxygen (O2) is subjected to a change in pressure, going from 0.75 atm to 2.35 atm. How is the volume affected? 3. The pressure of a gas sample decreases from 775 mm Hg (1 atm = 760 mm Hg) to 745 mm Hg. If its temperature before the change was 30. °C, what is it now?
any idea ?? which equation would you use for first one ??
\[\frac{ V1 }{ T1}=\frac{ V2 }{ T2}\]
@Nnesha
yes that's correct. Charles' law plugin given values solve for v_2
don't forget to change temperature to Kelvin by adding 273 into C I would also convert volume ml to L
let me know what you get or if you have any question feel free to ask :=))
V1:25.0 T1:15+273= 288 K T2: 35+273=308 K @Nnesha
good
\[\large\rm \frac{ V_1 }{ T_1 }=\frac{V_2}{V_2}\] plugin numbers
there should be \[\rm T_2\] 2nd fraction
\[\frac{ 25.0 }{ 288 }=\frac{ V2 }{ 308 }\]
\[V2=\frac{ 25.0*308 }{ 288 }=26.74 L\]
@Nnesha
hmm it is good to write the unit as well so you won't make any mistake \[\huge\rm V_2 =\frac{25.0 mL \cdot 308 k}{288 k}\] given volume is in mL
first of all you can cancel out the `K` \[\large\rm v_2=\frac{ 25.0 m L \ \cdot 308 \cancel{ k} }{ 288 \cancel{k }}\] \[\large\rm v_2=\frac{ 25.0 m L \ \cdot 308 }{ 288 }\]now multiply 25.0 times 308 = 7700 \[\large\rm v_2=\frac{ 25.0 m L \ \cdot 308 }{ 288 } =\frac{7700 mL}{288}\] simplify the fraction first and then convert mL to L
26.74 L
what is 7700/288 ??
26.73
right 7700/288 =26.74 mL not L you still have to convert mL to L 1ml= .001 L
since we need volume in liter therefore write litter at the top \[\huge\rm 26.7 ml ~(\frac{.001L}{1 mL})\]
0.0267
0.0267 L don't forget the unit
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