C0(g)+H20(g)====C02(g)+H2(g)
Given that at the same temperature, two reaction equations and their standard equilibrium constant are as below:
?C(graphite)+H20(g) ====C0(g)+H2(g) K1?T? ? C(graphite)+2H20(g)====C02 (g)+2H2(g) K2?T?
Calculate K??T? of the following reaction: C0(g)+H20(g)====C02(g)+H2(g)
??´ð°¸£ºK??K2 /K14£®Ä³ÀíÏëÆøÌå·´Ó¦ÈçÏ£º
A(g) + 2B(g) = Y(g) + 4Z(g)
ÒÑÖªÓйØÊý¾ÝÈçϱí:
ÎïÖÊ A(g) B(g) Y(g) Z(g) ??B,298K??fHmkJ?mol?1 ??B,298K?Sm ?1?1kJ?mol?KCp,m?B?kJ?mol?K3 14 11 5 ?1?1 -74.84 -241.84 -393.42 0 186.0 188.0 214.0 130.0 (1)¾¼ÆËã˵Ã÷£ºµ±A¡¢B¡¢YºÍZµÄĦ¶û·ÖÊý·Ö±ðΪ0.3£¬0.2£¬0.3ºÍ0.2£¬T=800K,p=0.1MPaʱ·´Ó¦½øÐеķ½Ïò£»
(2)ÆäËüÌõ¼þÓë(1)Ïàͬ£¬ÈçºÎ¸Ä±äζÈʹ·´Ó¦Ïò×ÅÓë(1)µÄ·½ÏòÏà·´µÄ·½Ïò½øÐУ¿ Relative data of pg reaction A(g) + 2B(g)==Y(g) + 4Z(g) are£º substance A(g) B(g) Y(g) Z(g) ?fHm?(298.15K)/ kJ¡¤mol-1 £74.84 £241.84 £393.42 0 Sm?(298.15K)/ J¡¤K-1¡¤mol-1 186.0 188.0 214.0 130.0 Cp,m?(B) / J¡¤K-1¡¤mol-1 3 14 11 5 Please calculate and determine:(1) the direction of chemical reaction while T=810K£¬p=0.1MPa and the mole fraction of A, B,Y and Z are 0.3£¬0.2£¬0.3 and 0.2 respectively ; (2) if the condition is same as (1), how to change temperature to make the direction backward. ´ð°¸£º£¨1£©·´Ó¦Ïò·´·½Ïò½øÐУ»£¨2£©T>827K
5£®ÔÚÕæ¿ÕµÄÈÝÆ÷ÖзÅÈ˹Ì̬µÄNH4HS£¬ÓÚ25¡æÏ·ֽâΪNH3(g)ºÍH2S(g)£¬Æ½ºâʱÈÝÆ÷ÄÚµÄѹÁ¦Îª66.66kPa¡£
£¨1£© µ±·ÅÈëNH4HS (s)ʱÈÝÆ÷ÖÐÒÑÓÐ39.99 kPaµÄH2S(g)£¬ÇóÆ½ºâʱÈÝÆ÷ÖеÄѹÁ¦£» £¨2£© ÈÝÆ÷ÖÐÔÓÐ6.666kPaµÄNH3(g),ÎÊÐè¼Ó¶à´óѹÁ¦µÄH2S(g)£¬²ÅÄÜÐγÉNH4HS
¹ÌÌå?
The solid NH4HS was put into vacuum container , and was decomposed to NH3(g)ºÍH2S(g) at 25¡æ, When the reaction reached in equilibrium the pressure was 66.66kPa.
(1) When NH4HS (s) was put into the container, the pressure of H2S(g) was 39.99 kPa. Please calculate the pressure in container when the reaction reaches equilibrium.
(2)Beginning with 6.666kPaµÄNH3(g) in the container, how much pressure of H2S(g) is needed to form solid NH4HS. ´ð°¸£º£¨1£©p=77.7kPa;(2) p£¨H2S£©>166.65 kPa²Å¿ÉÄÜÓÐNH4HS (s)Éú³É 6£®ÏÖÓÐÀíÏëÆøÌå¼ä·´Ó¦ A(g)+ B(g) ==== C(g) +D(g) ¿ªÊ¼Ê±£¬AÓëB¾ùΪlmol£¬ÔÚ25¡æÊ±·´Ó¦´ïµ½Æ½ºâ£¬´ËʱAÓëBÎïÖʵÄÁ¿¸÷Ϊ(1£¯3)mol¡£ (1) Çó´Ë·´Ó¦µÄK?£»
(2) ¿ªÊ¼Ê±£¬AΪlmol£¬BΪ2mol£»
(3) ¿ªÊ¼Ê±£¬AΪlmol£¬BΪlmol£¬CΪ0£®5mol£»
(4) ¿ªÊ¼Ê±£¬CΪ1mol £¬DΪ2mol£»·Ö±ðÇó·´Ó¦´ïƽºâʱCµÄÎïÖʵÄÁ¿¡£
There is a reaction of perfect gas A(g)+ B(g) ==== C(g) +D(g). At the beginning, both A and B are 1mol, when the reaction reach equilibrium at 25¡æ, the substance amount of A and B are (1£¯3)mol respectively. (1) Calculate K? of reaction
(2) At the beginning, A is 1mol,B is 2mol;
(3) At the beginning, A is 1mol,B is 2mol,C is 0.5mol; (4) At the beginning, C is 1mol,D is 2mol;
Please Calculate the substance amout of C respectively when the reaction reacheas equilibrium.
´ð°¸£º(1) K?£½4;(2) nC=0.845mol;(3) nC=1.096mol;(4) nC=0.543mol 7£®ÔÚ¸ßÎÂÏÂË®ÕôÆøÍ¨¹ýׯÈȵÄú²ã£¬°´ÏÂʽÉú³ÉË®ÃºÆø
C(ʯī)+H20(g)====C0(g)+H2(g)
ÈôÔÚ1000K¼°1200Kʱ£¬K?·Ö±ðΪ2.472¼°37.58£¬ÊÔ¼ÆËã´Ëζȷ¶Î§Ä򵀮½¾ùĦ¶û
?
·´Ó¦ìÊ?rHm¼°ÔÚ1100Kʱ·´Ó¦µÄ±ê׼ƽºâ³£ÊýK
Under high temperature, the water vapor go through coal layer which is scorching hot ,
produce water gas as the reaction below:
C(graphite)+H20(g)====C0(g)+H2(g)
?
If K? is2.472 and 37.58 under 1000K and 1200K respectively, Calculate ?r H m and K of
the reaction at 1100K. ´ð°¸£ºK?£¨1100K£©=11.0
?8£®ÔÚ100¡æÏ£¬ÏÂÁз´Ó¦µÄK=8.1¡Á10-9£¬?rSm =125.6J¡¤mol-1¡¤K-1¡£¼ÆËã:
?COCl2 (g)====CO(g)+C12 (g) (1)100¡æÇÒ×ÜѹΪ200kPaʱCOCl2µÄ½âÀë¶È£» (2)100¡æÊ±ÉÏÊö·´Ó¦µÄ ?rHm?£»
(3)×ÜѹΪ200kPa¡¢COCl2½âÀë¶ÈΪ0.1£¥Ê±µÄζÈ(Éè?Cp,m =0)¡£
?At 100¡æ, K=8.1¡Á10-9£¬?rSm =125.6J¡¤mol-1¡¤K-1 of the following reaction. Please
?calculate:
COCl2 (g)====CO(g)+C12 (g) (1) dissociated degree of COCl2 at 100¡æ and 200kPa; (2) ?r H m? of the above reaction at 100¡æ£»
(3) the temperature when dissociated degree of COCl2 is 0.1£¥ and total pressure is 200kPa (?Cp,m =0)¡£
´ð°¸£º£¨1£©??6.37?10?5£»£¨2£©¦¤rHm=105 kJ¡¤mol-1£»£¨3£©T 2=446K 9£®Ä³ÀíÏëÆøÌå·´Ó¦2A(g) =Y(g)ÓйØÊý¾ÝÈçÏ£º ÎïÖÊ ?fHm?(298.15K)/ kJ¡¤mol-1 A(g) Y(g) 35 10 Sm? (298.15K)/ J¡¤K-1¡¤mol-1 250 300 Cp,m? (B)/ J¡¤K-1¡¤mol-1 38.0 76.0 Ç󣺣¨1£©ÔÚ310K¡¢100KPaÏ£¬A¡¢Y¸÷Ϊy=0.5µÄÆøÌå»ìºÏÎï·´Ó¦ÏòÄĸö·½Ïò½øÐУ¿
£¨2£©£ºÓûʹ·´Ó¦ÏòÓëÉÏÊö£¨1£©Ïà·´µÄ·½Ïò½øÐУ¬ÔÚÆäËûÌõ¼þ²»±äʱ£º£¨a£©¸Ä±äѹÁ¦£¬PÓ¦¿ØÖÆÔÚʲô·¶Î§£¿(b)¸Ä±äζȣ¬TÓ¦¿ØÖÆÔÚʲô·¶Î§£¿(c)¸Ä±ä×é³É£¬yAÓ¦¿ØÖÆÔÚʲô·¶Î§£¿
pg reaction: 2A(g)==Y(g) substance ?fHm?(298.15K)/ Sm?(298.15K)/ Cp,m?(B) kJ¡¤mol-1 A(g) Y(g) 35 10 J¡¤K-1¡¤mol-1 250 300 / J¡¤K-1¡¤mol-1 38.0 76.0 Please calculate and determine:(1) the direction of chemical reaction while T=310K£¬p=100KPa and the mole fraction of A and Y are 0. 5 respectively ; (2) if the other conditions are not change, how to change ¢Ù pressure p ¢Ú composition yA to make the direction backward.
1p>434.8kPa; ¡ð2T<291.6K; ¡ð3yA>0.745 ´ð°¸£º(1) Ïò×ó½øÐÐ;(2)¡ð
?10£®·´Ó¦3CuCl(g) = Cu3Cl3(g) µÄ?rGmÓëζÈTµÄ¹ØÏµÈçÏ£º
??rGm/?J?mol?1???528858?52.34?T/K?lg?T/K??438.2?T/K?
??Çó£º(1) 2000Kʱ£¬´Ë·´Ó¦µÄ?rHm£» ,?rSm(2) ´Ë·´Ó¦ÔÚ2000K£¬100kPaƽºâ»ìºÏÎïÖÐCu3Cl3µÄĦ¶û·ÖÊýΪ0.5ʱϵͳµÄ×Üѹ
?The relationship between ?rGm and T of the reaction 3CuCl(g) = Cu3Cl3(g) as follows:
??rGm/?J?mol?1???528858?52.34?T/K?lg?T/K??438.2?T/K?
??Calculate :(1) ?rHmof the reaction at 2000K ; ,?rSm(2) the mole fraction of Cu3Cl3 in the equilibrium mixture at 2000K and 100kPa.
??´ð°¸£º(1)?rSm?2000K???242.6J?K?1?mol?1;?rHm?2000K???483.4kJ?mol?1
(2)p=211.2kPa
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