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请回答下列问题: (1)在一密闭容器中进行反应①,测得CH4的物质的量浓度随反应时间的变化如图1所示.反应进行的前5min内,v(H2)=0.3mol/(L?min);10min时,改变的外界条件可能是升高温度. (2)如图2所示,在甲、乙两容器中分别充入等物质的量的CH4和CO2,使甲、乙两容器初始容积相等.在相同温度下发生反应②,并维持反应过程中温度不变.已知甲容器中CH4的转化率随时间变化的图象如图3所示,请在图3中画出乙容器中CH4的转化率随时间变化的
图象.
(3)反应③中△H3=﹣41.2kJ/mol.800℃时,反应③的化学平衡常数K=1.0,某时刻测得该温度下的密闭容器中各物质的物质的量见下表:
CO H2O CO2 H2 0.5mol 8.5mol 2.0mol 2.0mol 此时反应③中正、逆反应速率的关系式是a(填代号).
a.v(正)>v(逆) b.v(正)<v(逆) c.v(正)=v(逆) d.无法判断.
考点: 化学反应速率的影响因素;用盖斯定律进行有关反应热的计算;化学平衡的影响因素.
专题: 化学反应中的能量变化;化学平衡专题.
分析: (1)根据图可知,前5min内甲烷的浓度由1.00mol/L减小为0.50mol/L,以此计算v(H2),由图可知,10min时甲烷的浓度继续减小,该反应向正反应方向移动;
(2)甲、乙两容器中分别充入等物质的量的CH4和CO2,且甲、乙两容器初始容积相等,由图可知,甲的体积不变,乙的压强不变,则假定甲不变,乙中发生CH4+CO2?2CO+2H2,其
体积增大,则相当于压强减小,化学平衡向正反应方向移动,乙容器中CH4的转化率增大,但压强小,反应速率减慢,则达到平衡的时间变长;
(3)根据盖斯定律可知,①﹣②可得反应③,再利用Q与K的关系判断反应进行的方向,从而确定正逆反应速率的关系. 解答: 解:(1)根据图可知,前5min内甲烷的浓度由1.00mol/L减小为0.50mol/L,则v(CH4)=
=0.1mol/(L?min),由化学计量数之比等于反应速率之比,
则v(H2)=3×0.1mol/(L?min)=0.3mol/(L?min),由图可知,10min时甲烷的浓度继续减小,该反应向正反应方向移动,而该反应为吸热反应,则升高温度符合题意, 故答案为:0.3 mol/(L?min);升高温度;
(2)甲、乙两容器中分别充入等物质的量的CH4和CO2,且甲、乙两容器初始容积相等,由图可知,甲的体积不变,乙的压强不变,则假定甲不变,乙中发生CH4+CO2?2CO+2H2,其体积增大,则相当于压强减小,化学平衡向正反应方向移动,乙容器中CH4的转化率增大,但压强小,反应速率减慢,则达到平衡的时间变长,则乙中CH4的转化率随时间变化的图象为[来源:学,科,网]
,故答案为:;
(3)根据盖斯定律可知,①﹣②可得反应③,则△H3=+206.1kJ/mol﹣(+247.3kJ/mol)=﹣41.2kJ/mol,
800℃时,反应③的K=1.0时,正逆反应速率相等,化学平衡不移动; 由表格中的数据可知,气体的体积相同,则物质的量与浓度成正比,Q=
<K=1.0,
该反应向正反应方向移动,则正反应速率大于逆反应速率,即选a, 故答案为:﹣41.2 kJ/mol;a.
点评: 本题考查化学反应速率的计算,化学平衡的移动及反应方向的判断,难度较大,(2)是学生解答中的难点,注意利用思维转化的方法来解答.
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