At constant temperature the pressure of 22.4 dm3 volume of an ideal gas was increased from 105 kPa to 210 kPa, New volume could be -
a. 44.8 dm3
b. 11.2 dm3
c. 22.4 dm3
d. 5.6 dm3
(i) `C_(P)-C_(V)=(R)/(M)` where, M=molecular of gas `0.125-0.075=(1.987)/(M)` `M=39.74~~40` (ii) `(C_(P))/(C_(V))=gamma` `therefore=(0.125)/(0.075)=1.66` `therefore` 1.66 value of `gamma` shows that the gas is monoatomic.
2 Answers 1 viewsCorrect Answer - D `{:(dQ=dW+dU,,,,),(dQ=PdV+dU,,,,),(dQ=nRdT+dU,,,,):}` `dQ=(2dU)/(f)+dU" "[dU=(nfRdT)/(2)]` `(dU)/(dQ)=(1)/(((2)/(f)+1))` `(dU)/(dQ)=(5)/(7)`
2 Answers 1 viewsCorrect Answer - 64 L This is adiabatic irreversible process, so for this process `PV^(gamma)=` Constant, is not applicable `W= -P_(ext)(V_(2)-V_(1))` But for adiabatic process `W=dU=((P_(2)V_(2)-P_(1)V_(1))/(gamma-1))` `PV=nRT " "rArr10xx10=nxx0.082xx273rArrn=4.47` moles `-P_(ext)(V_(2)-V_(1))=((P_(2)V_(2)-P_(1)V_(1))/(gamma-1))...
2 Answers 1 viewsCorrect Answer - B `Delta U=W` `nCV(T_(2)-T)= -Pxx(V_(2)-V_(1))` `(3)/(2)R(T_(2)-T)= -1 " " :. T_(2)=T-(2)/(3xx0.0821)`
2 Answers 1 viewsCorrect Answer - C `DeltaS = nC_(p.m) "In" (T_(2))/(T_(1)) = 2 xx (5)/(2)"R In" (600)/(300) = 5"R In 2`
2 Answers 1 viewsCorrect Answer - 6 `W=-P_("ext")(V_(f)-V_(i))` =- (1 atm) (8-2)L =- 6L atm as q=0 so `DeltaE=w " " implies " " 3(8P_(f) -12)=-6` `8P_(f) =12 -(6)/(3)=10 implies P_(f)=(5)/(4) atm` so `(T_(f))/(T_(i))=((5)/(4)xx3)/(6xx2)=(10)/(12)`...
2 Answers 1 viewsCorrect Answer - `525 K`
2 Answers 1 viewsCorrect Answer - [88.4 mg, 0.16 watt]
2 Answers 2 viewsGiven : V = 0.5 m3, P = 2.0 × 10 kPa = 2.0 × 105 Pa T = 300 K, R = 8.314 J K-1 mol-1 To find : Number of molecules of methane gas Formula...
2 Answers 1 viewsCorrect Answer - `73.58 kPa`
2 Answers 1 views