当前位置:首页 > 第二章 热力学第一定律 习题物理化学 天津大学第五版上课专用课件!
习题2.1
W=?p(V2?V1)=?nR¢T=?8:314J习题2.2
W=?===
?[p2V2(l)?p1V1(g)]
p1V1(g)
RT 8:314£(273:15+100) 3:102kJ
习题2.3
W=?[p2V2(H2;O2;g)?p1V1(H2O;l)]
?p2V2(g)
X =nBRT=(1+0:5)£8:314£(273:15+25)
=3:718kJ
习题2.4
¢U=Qb+W)Wbb=Qa+Wa=2:078?4:157=?2:079kJ
=¢U?Qb=?2:079?(?0:692)=?1:387kJ
习题2.5 5mol T0=25oC P=200kPa V0
绝热膨胀 5mol T1=-28.57oC P1=100kPa V 途径a
恒容加热 5mol T2 p=200kPa V 5mol T0=25oC P=200kPa V0 恒压加热 5mol T2 P=200kPa V 途径b
Wb=====?p¢V3nRTnRT0′1?p?p1p03TT0′1?nRp?p1p0
3244:58298:25′?5£8:314£200£10£?100£103200£103?7:940kJ3b¢U=Qb+W)Wb=Qa+Wa=25:42?5:57=19:85kJ=¢U?Qb=19:85+7:940=27:79kJ习题 2.6
H=U+pV)¢H?¢U=¢(pV)
)¢H?¢U=====¢(pV)¢(nRT)nR¢T4£8:314£20665:1J
习题2.7
¢H=¢U+¢(pV)?¢(pV)=V¢p (1)
18:02£10?3¢H?V¢p=£100£103=1:8J997:04
(2)
18:02£10?3¢H?V¢p=£(106?100£103)=16:3J 997:04
习题2.8
¢U=Q+W=nCV;m¢TW=0)
¢H=nCp;m
习题2.9
¢U=Q=nCV;m¢T=5£1:5£8:314£50=3:118kJ
¢T=n(CV;m+R)=5£2:5£8:314£50=5:196kJ
W=?p¢V=?nR¢T=?5£8:314£(?50)=2:079kJ
¢U=Q+W=nCV;m¢T=5£2:5£8:314£(?50)=?5:196kJ ¢H=Q=¢U?W=?5:196?2:079=?7:275kJ
习题2.10
p0V0=p2V2))T0=T2
¢U=0;¢H=0
W=?pe¢V=?200£103£(25?50)£10?3=5:00kJ
¢U=Q+W=0)Q=?W=?5:00kJ
习题2.11
¢U=nCV;m¢T=1£20:92£(97?27)=1:464kJ
T300:15p1=p20=250:00£103£=202:7kPa T2370:15 3RT′RT20W=?p1¢V=?p1?=2:497kJ
p2p0
¢U=Q+W)Q=¢U?W=?1:033kJ
¢H=nCp;m¢T=n(CV;m+R)¢T=1£29:23£(97?27)=2:046kJ
习题2.12
RT2 Cp;mdTT1 Cp;m=T2?T1
R800=300(26:75+42:258£10?3T?14:25£10?6T2)dT800?300==ˉ800?3T2?114:?6T3)ˉ(26:75T+142:258£1025£10ˉ23300500?145:38J¢mol¢K?1¢H=nCp;m
103¢T=£45:38£500=515:6kJ
44:01习题2.15 恒容绝热过程
¢U=QV=n(Ar;g)CV;m(Ar;g)¢T(Ar;g)+n(Cu;s)CV;m(Cu;s)¢T(Cu;s)=0
¢T(Ar;g)=T;¢T(Cu;s)=T?150
CV;m(Ar;g)=Cp;m(Ar;g)?R);CV;m(Cu;s)?Cp;m(Cu;s)
n(Cu;s)CV;m(Cu;s)T(Cu;s)T==74:23oCn(Ar;g)CV;m(Ar;g)+n(Cu;s)CV;m(Cu;s)¢H=n(Ar;g)Cp;m(Ar;g)¢T(Ar;g)+n(Cu;s)Cp;m(Cu;s)¢T(Cu;s)=2:47kJ
习题2.16
3300£10n(CO)=n(H2)==9990mol
M(CO)+M(H2)
把水煤气和水看作一个系统,则此系统与环境的热交换Q=0
ZT2ZT2Q=n(CO;g)Cp;m(CO;g)dT+n(H2;g)Cp;m(H2;g)dT
T1T1
+m(H2O;l)Cp(H2O;l)¢T(H2O;l)=0
n(CO;g)m(H2O;l)=?
习题2.17 等压绝热过程
RT2T1Cp;m(CO;g)dT+n(H2;g)RT2T1Cp;m(H2;g)dTCp(H2O;l)¢T(H2O;l)=2863:8kg
3519¢U=¢UB=yBnCV;m(B)¢T=3£R¢T+2£R¢T=R(T2?T1)
222 p5W=?p2¢V=?p2(V2?V1)=?nRT2+2nRT1=RT1?5RT2
p12
¢U=Q+W=W
24)T2=T=331:0K
291XX¢H=
X¢HB=XyBnCp;m(B)¢T=¢U+¢(pV)=¢U+nR¢T= 19R¢T=?5:448kJ2
29R¢T=?8:315kJ2¢U=Q+W=W=
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