The final pressure will double as well. If you use the equation, $PV = nRT$, to express the initial and the final states of your gas sample, you can...
1 Answers 1 viewsThis question involves Gay-Lussac's law to answer, which states that the pressure of a given amount of gas held at constant volume is directly proportional to the Kelvin temperature. This...
1 Answers 1 viewsBy changing the physical conditions like pressure, temperature and volume of the gas, the moles of the gas remain constant. $ n_1=n_2$ According to the ideal gas equation, $(P_1V_1)/(RT_1) =...
1 Answers 1 views$PV = nRT$ $(PV)/T = nR$ $therefore (P_1V_1)/T_1 = (P_2V_2)/T_2$, the . $(P_1*"40.3 L")/("90.5 K")=("0.83 atm"*"2.7 L")/("0.54 K")$ $P_1 approx 9.3atm$
1 Answers 1 viewsThis is an example of , which states that the volume of a given amount of gas held at constant pressure is directly proportional to the Kelvin temperature . This...
1 Answers 1 viewsAnd so.................. $V_2=(P_1xxV_1xxT_2)/(T_1xxP_2)$ $=(2.31*atmxx17.5*Lxx350*K)/(299*Kxx1.75*atm)<=30*L.$
1 Answers 1 viewsUse the . $(P_1V_1)/T_1=(P_2V_2)/T_2$ Given $V_1="40.3 L"$ $T_1="90.5 K"$ $P_2="0.83 atm"$ $V_2="2.7 L"$ $T_2="0.54 K"$ Unknown $P_1$ Equation $(P_1V_1)/T_1=(P_2V_2)/T_2$ Solution Rearrange the equation to isolate $P_1$ and solve. $P_1=(P_2V_2T_1)/(T_2V_1)$ $P_1=((0.83"atm"...
1 Answers 1 viewsWhen you are given this much information in the context of a generic, unnamed gas, it's a good idea to consider the : $PV = nRT$ Before we...
1 Answers 1 viewsYour tool of choice for this problem will be the equation, which looks like this $color(blue)((P_1V_1)/T_1 = (P_2V_2)/T_2)" "$, where $P_1$, $V_1$, $T_1$ - the pressure, volume, and...
1 Answers 1 viewsEven without doing any calculations, you should be able to look at the information given and predict that the volume of the gas will increase after temperature is increased and...
1 Answers 1 views