2019-2020年高二化学上学期期中试卷 理(含解析).doc

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2019-2020年高二化学上学期期中试卷 理(含解析)一、选择题:(本题包括10小题,每小题2分,共20分,每小题只有一个选项符合题意)1(2分)(xx秋合阳县期末)判断一个化学反应的自发性常用焓判据和熵判据,则在下列情况下,可以判定反应一定自发进行的是()AH0,S0BH0,S0CH0,S0DH0,S02(2分)(xx秋临清市期末)在一固定容积的密闭容器中进行反应2SO2(g)+O2(g)2SO3(g)已知反应过程中某一时刻SO2、O2、SO3的浓度分别为0.2mol/L、0.1mol/L、0.2mol/L,当反应达到平衡时,可能存在的数据是()ASO2为0.4mol/L,O2为0.2mol/LBSO2为0.25mol/LCSO2、SO3均为0.15mol/LDSO3为0.40mol/L3(2分)(xx正安县校级模拟)在一定条件下发生反应:2A(g)+2B(g)xC(g)+2D(g),在2L密闭容器中,把4molA和2molB混合,2min后达到平衡时生成1.6molC,又测得反应速率VD=0.2mol/(Lmin),下列说法正确的是()AA和B的转化率均是20%Bx=4C平衡时A的物质的量为2.8molD平衡时气体压强比原来减小4(2分)(xx春鹰潭期末)下列图示关系不正确的是()ABCD5(2分)(xx春沭阳县期中)在一定温度下,反应A2(g)+B2(g)2AB(g)达到平衡的标志是(NA代表阿伏加德罗常数)()A单位时间生成NA的A2同时生成NA的ABB容器内的总压不随时间变化C单位时间生成2NA的AB同时生成NA的B2D单位时间生成NA的A2同时生成NA的B26(2分)(xx秋天心区校级期末)下列说法中有明显错误的是()A对有气体参加的化学反应,增大压强,体系体积减小,可使单位体积内活化分子数增加,因而反应速率增大B活化分子之间发生的碰撞不一定为有效碰撞C升高温度,一般可使活化分子的百分数增大,因而反应速率增大D加入适宜的催化剂,使分子能量增加从而可使活化分子的百分数大大增加,从而成千上万倍地增大反应速率7(2分)(xx重庆)下列热化学方程式书写正确的是(H的绝对值均正确)()AC2H5OH(l)+3O2(g)2CO2(g)+3H2O(g);H=1367.0kJ/mol(燃烧热)BNaOH(aq)+HCl(aq)NaCl(aq)+H2O(l);H=+57.3kJ/mol(中和热)CS(s)+O2(g)SO2(g);H=269kJ/mol(反应热)D2NO2O2+2NO;H=+116.2kJ/mol(反应热)8(2分)(xx春怀柔区期末)将X和Y以1:2的体积比混合后置于密闭容器中,加压到3107Pa,发生如下反应:X(g)+2Y(g)2Z(g),达到平衡状态时,测得反应物的总物质的量和生成物的总物质的量相等,有关数据如图,则反应对应的温度是()A100B200C300D不能确定9(2分)(xx秋启东市校级期中)某温度下,已知反应mX(g)+nY(g)qZ(g)H=+Q kJmol1(Q0),下列叙述正确的是()A反应速率正(X)=正(Y)B反应达到最大限度时,加入X,反应的H增大C在一定条件下向容器中放入m molX和n mol Y,充分反应吸收Q kJ的能量D降低温度,反应的速率值变大,平衡向逆反应方向移动10(2分)(xx广东模拟)在一定条件下,可逆反应N2(g)+3H2(g)2NH3(g);H0达到平衡,当单独改变下列条件后,有关叙述错误的是()A加催化剂v(正)、v(逆)都发生变化,而且变化的倍数相等B加压v(正)、v(逆)都增大,且v(正)增大的倍数大于v(逆)增大的倍数C降温,v(正)、v(逆)都减小,且v(正)减小的倍数小于v(逆)减小的倍数D加入氩气,v(正)、v(逆)都增大且v(正)增大的倍数大于v(逆)增大的倍数二、选择题:(本题包括5小题,每小题4分,共20分,每小题有一个或两个选项符合题意,若正确答案只包括一个选项,多选时,该小题0分,若正确答案包括两个选项,只选一个且正确给2分,选两个且都正确的给4分,但只要选错一个该小题就为0分)11(4分)(xx春江阴市期中)微型钮扣电池在现代生活中有广泛应用有一种银锌电池,其电极分别是Ag2O和Zn,电解质溶液为KOH,电极反应为:Zn+2OH2e=ZnO+H2O;Ag2O+H2O+2e=2Ag+2OH,根据上述反应式,判断下列叙述中正确的是()A在使用过程中,电池负极区溶液的pH减小B使用过程中,电子由Ag20极经外电路流向Zn极CZn是负极,Ag2O是正极DZn电极发生还原反应,Ag2O电极发生氧化反应12(4分)(xx秋枣庄期末)可逆反应mA(g)+nB(g)pC(g)+qD(g)的vt图象如图甲,如若其它条件不变,只是在反应前加入合适的催化剂,则其vt图象如图乙,以下说法中正确的是()a1a2;a1a2;b1b2;b1b2;t1t2;t1=t2;两图中阴影部分面积相等;图乙中阴影部分面积更大ABCD13(4分)(xx春淮阴区期末)在一密闭容器中,反应 aA(气)bB(气)达平衡后,保持温度不变,将容器体积增加一倍,当达到新的平衡时,B的浓度是原来的60%,则()A平衡向正反应方向移动了B物质A的转化率减少了C物质B的质量分数增加了Dab14(4分)(xx秋城关区校级期末)如图是温度和压强对X+Y2Z 反应影响的示意图图中横坐标表示温度,纵坐标表示平衡混合气体中Z的体积分数下列叙述正确的是()A上述可逆反应的正反应为放热反应BX、Y、Z均为气态CX和Y中只有一种是气态,Z为气态D上述反应的正反应的H015(4分)(xx春台江区校级期中)分析如图所示的四个装置,结论正确的是()A(1)(2)中Mg作负极,(3)(4)中Fe作负极B(2)中Mg作正极,电极反应式为6H2O+6e=6OH+3H2C四个装置中某一电极上均有气泡产生D(4)中Cu作正极,电极反应式为2H+2e=H2三、解答题(共2小题,满分16分)16(8分)(xx广州模拟)某探究小组用KMnO4酸性溶液与H2C2O4溶液反应过程中溶液紫色消失的方法,研究影响反应速率的因素(1)该反应的离子方程式为(提示:H2C2O4的一级电离常数为5.4102)(2)实验条件作如下限定:所用KMnO4酸性溶液的浓度可选择0.01molL1、0.001molL1,催化剂的用量可选择0.5g、0g,实验温度可选择298K、323K每次实验KMnO4酸性溶液的用量均为4mL、H2C2O4溶液(0.1molL1)的用量均为2mL如果要探究反应物浓度、温度、催化剂对反应速率的影响,通过变换这些实验条件,至少需要完成个实验进行对比即可得出结论(3)在其它条件相同的情况下,某同学改变KMnO4酸性溶液的浓度,测得以下实验数据(从混合振荡均匀开始计时):KMnO4酸性溶液的浓度/molL1溶液褪色所需时间 t/min第1次第2次第3次0.011413110.001677计算用0.001molL1 KMnO4酸性溶液进行实验时KMnO4的平均反应速率(忽略混合前后溶液的体积变化,写出计算过程)若不经过计算,直接看表中的褪色时间长短来判断浓度大小与反应速率的关系是否可行?若不可行(若认为可行则不填),请设计可以通过直接观察褪色时间长短来判断的改进方案:17(8分)(xx秋启东市校级期中)航天技术上使用的氢氧燃料电池具有高能、轻便和不污染环境等优点氢氧燃料电池有酸式、碱式和非水种,它们放电时的电池总反应方程式均可表示为:2H2+O2=2H20(1)酸式氢氧燃料电池中的电解质是酸,其负极反应可表示为:2H24e=4H+,其正极反应表示为;(2)碱式氢氧燃料电池中的电解质是碱,其正极反应表示为:O2+2H20+4e=40H,其负极反应可表示为;(3)非水电解质是掺杂氧化钇(Y2O3)的氧化锆(ZrO2)晶体,在熔融状态下能传导O2,其负极反应可表示为:2H2+2O24e=2H20,其正极反应表示为(4)非水电解质是掺杂K2CO3晶体,在熔融状态下能传导CO32,其正极反应可表示为:O2+2CO2+4e=2C032,其负极反应表示为四、(本题包括2小题,共20分)18(12分)(xx秋启东市校级期中)按要求书写热化学方程式(是离子反应的也可用离子方程式表示)(1)表示强酸和强碱中和热的热化学方程式:(2)火箭推进器常以气态联氨(N2H4)为燃料、液态过氧化氢为助燃剂进行热能提供反应过程中生成的气体可参与大气循环测得当反应过程中有1mol水蒸气生成时放出161kJ的热量试写出反应过程中的热化学方程式:(3)由氢气和氧气反应生成1mol水蒸气放热241.8kJ写出该反应的热化学方程式:若1g水蒸气转化成液态水放热2.5kJ,则反应H2(g)+O2(g)=H2O(l)的H=kJmol1,H2的燃烧热为kJmol1(4)已知A、B两种气体在一定条件下可发生反应:2A+BC+3D+4E现将相对分子质量为M的A气体mg和足量B气体充入一密闭容器中恰好完全反应后,有少量液滴生成在相同温度下测得反应前后压强分别为6.06105Pa和1.01106Pa,又测得反应共放出QkJ热量试根据上述实验数据写出该反应的热化学方程式19(8分)(xx金湖县校级模拟)合成气的主要成分是一氧化碳和氢气,可用于合成二甲醚等清洁燃料从天然气获得合成气过程中可能发生的反应有:CH4(g)+H2O(g)CO(g)+3H2(g)H1=+206.1kJ/molCH4(g)+CO2(g)2CO(g)+2H2(g)H2=+247.3kJ/molCO(g)+H2O(g)CO2(g)+H2(g)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