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‹çindekiler - Anadolu Üniversitesi

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2. Ünite - Termodinami¤in 1. Yasas›<br />

61<br />

S›ra Sizde Yan›t Anahtar›<br />

S›ra Sizde 1<br />

Azot gaz›n›n mol say›s› ve bas›nc›,<br />

42,<br />

0 g<br />

nN = = 1,<br />

5 mol<br />

2<br />

−1<br />

28 g mol<br />

PV 1 1 = nRT<br />

−1 −1<br />

1,5 mol× 0,08206 L atm mol K × 293,<br />

15 K<br />

P1<br />

=<br />

= 3,61 atm<br />

10,<br />

0 L<br />

fleklinde hesaplan›r.<br />

Yap›lan ifl ise,<br />

−<br />

w =−Pdış( V − V ) =− 3 atm× 101325 N m 2<br />

−3 3<br />

10 m 1 J<br />

2 1 , 61<br />

× ( 20,0 L−1 0,0 L)× × =−3 657,<br />

8 J<br />

atm<br />

L 1 N m<br />

olarak bulunur.<br />

S›ra Sizde 2<br />

Sistem üzerine yap›lan ifl,<br />

−<br />

w =−Pdış( V − V ) =− atm× 101325 N m 2<br />

−3 3<br />

2 1 10 × 11,2 L −22, 4 11348,<br />

4<br />

atm<br />

L 10 m 1 J<br />

( )× × =− J<br />

L 1 N m<br />

fleklinde hesaplan›r. Termodinami¤in birinci yasas›ndan yararlanarak ›s›,<br />

∆U = q+ w⇒ q=−2240 J − 11348, 4 J =−13588,<br />

4 J<br />

olarak bulunur.<br />

S›ra Sizde 3<br />

Sabit hacimde w=0 oldu¤u için ∆U,<br />

∆U = q+ w= q+ 0 ⇒ ∆U = q<br />

−1<br />

−<br />

∆U = nCV<br />

∆T<br />

= 1, 25 mol × 21, 02 J mol K 1 × (234 −298)<br />

olur.<br />

S›ra Sizde 4<br />

C P ifadesi, afla¤›daki eflitlikte yerine yaz›larak integrali al›n›rsa entalpi de¤iflimi,<br />

dH = nC P dT<br />

H<br />

H<br />

2<br />

2<br />

−3 5 −2<br />

∫ dH = n∫<br />

30, 06 − 12, 11× 10 T + 2,<br />

6×<br />

10 T dT<br />

1<br />

T<br />

T<br />

1<br />

( )<br />

K =−1681,<br />

6 J<br />

⎡<br />

−3<br />

12,<br />

11×<br />

10 2 2<br />

1 1<br />

⎤<br />

H2− H1= n 5<br />

30, 06( T2−T1)<br />

−<br />

( T2<br />

− T1<br />

) + 2, 6 10 ( )<br />

2<br />

× −<br />

⎣⎢<br />

T2 T<br />

1 ⎦⎥

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