2019-2020年高二化學(xué)上學(xué)期期中試卷 理(含解析).doc
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2019-2020年高二化學(xué)上學(xué)期期中試卷 理(含解析) 一、選擇題:(本題包括10小題,每小題2分,共20分,每小題只有一個(gè)選項(xiàng)符合題意.) 1.(2分)(xx秋?合陽(yáng)縣期末)判斷一個(gè)化學(xué)反應(yīng)的自發(fā)性常用焓判據(jù)和熵判據(jù),則在下列情況下,可以判定反應(yīng)一定自發(fā)進(jìn)行的是( ?。? A. △H>0,△S>0 B. △H<0,△S>0 C. △H>0,△S<0 D. △H<0,△S<0 2.(2分)(xx秋?臨清市期末)在一固定容積的密閉容器中進(jìn)行反應(yīng)2SO2(g)+O2(g)?2SO3(g).已知反應(yīng)過(guò)程中某一時(shí)刻SO2、O2、SO3的濃度分別為0.2mol/L、0.1mol/L、0.2mol/L,當(dāng)反應(yīng)達(dá)到平衡時(shí),可能存在的數(shù)據(jù)是( ?。? A. SO2為0.4mol/L,O2為0.2mol/L B. SO2為0.25mol/L C. SO2、SO3均為0.15mol/L D. SO3為0.40mol/L 3.(2分)(xx?正安縣校級(jí)模擬)在一定條件下發(fā)生反應(yīng):2A(g)+2B(g)?xC(g)+2D(g),在2L密閉容器中,把4molA和2molB混合,2min后達(dá)到平衡時(shí)生成1.6molC,又測(cè)得反應(yīng)速率VD=0.2mol/(L?min),下列說(shuō)法正確的是( ?。? A. A和B的轉(zhuǎn)化率均是20% B. x=4 C. 平衡時(shí)A的物質(zhì)的量為2.8mol D. 平衡時(shí)氣體壓強(qiáng)比原來(lái)減小 4.(2分)(xx春?鷹潭期末)下列圖示關(guān)系不正確的是( ?。? A. B. C. D. 5.(2分)(xx春?沭陽(yáng)縣期中)在一定溫度下,反應(yīng)A2(g)+B2(g)?2AB(g)達(dá)到平衡的標(biāo)志是(NA代表阿伏加德羅常數(shù))( ?。? A. 單位時(shí)間生成NA的A2同時(shí)生成NA的AB B. 容器內(nèi)的總壓不隨時(shí)間變化 C. 單位時(shí)間生成2NA的AB同時(shí)生成NA的B2 D. 單位時(shí)間生成NA的A2同時(shí)生成NA的B2 6.(2分)(xx秋?天心區(qū)校級(jí)期末)下列說(shuō)法中有明顯錯(cuò)誤的是( ?。? A. 對(duì)有氣體參加的化學(xué)反應(yīng),增大壓強(qiáng),體系體積減小,可使單位體積內(nèi)活化分子數(shù)增加,因而反應(yīng)速率增大 B. 活化分子之間發(fā)生的碰撞不一定為有效碰撞 C. 升高溫度,一般可使活化分子的百分?jǐn)?shù)增大,因而反應(yīng)速率增大 D. 加入適宜的催化劑,使分子能量增加從而可使活化分子的百分?jǐn)?shù)大大增加,從而成千上萬(wàn)倍地增大反應(yīng)速率 7.(2分)(xx?重慶)下列熱化學(xué)方程式書寫正確的是(△H的絕對(duì)值均正確)( ?。? A. C2H5OH(l)+3O2(g)═2CO2(g)+3H2O(g);△H=﹣1367.0kJ/mol(燃燒熱) B. NaOH(aq)+HCl(aq)═NaCl(aq)+H2O(l);△H=+57.3kJ/mol(中和熱) C. S(s)+O2(g)═SO2(g);△H=﹣269kJ/mol(反應(yīng)熱) D. 2NO2═O2+2NO;△H=+116.2kJ/mol(反應(yīng)熱) 8.(2分)(xx春?懷柔區(qū)期末)將X和Y以1:2的體積比混合后置于密閉容器中,加壓到3107Pa,發(fā)生如下反應(yīng):X(g)+2Y(g)?2Z(g),達(dá)到平衡狀態(tài)時(shí),測(cè)得反應(yīng)物的總物質(zhì)的量和生成物的總物質(zhì)的量相等,有關(guān)數(shù)據(jù)如圖,則反應(yīng)對(duì)應(yīng)的溫度是( ?。? A. 100℃ B. 200℃ C. 300℃ D. 不能確定 9.(2分)(xx秋?啟東市校級(jí)期中)某溫度下,已知反應(yīng)mX(g)+nY(g)?qZ(g)△H=+Q kJ?mol﹣1(Q>0),下列敘述正確的是( ?。? A. 反應(yīng)速率υ正(X)=υ正(Y) B. 反應(yīng)達(dá)到最大限度時(shí),加入X,反應(yīng)的△H增大 C. 在一定條件下向容器中放入m molX和n mol Y,充分反應(yīng)吸收Q kJ的能量 D. 降低溫度,反應(yīng)的速率值變大,平衡向逆反應(yīng)方向移動(dòng) 10.(2分)(xx?廣東模擬)在一定條件下,可逆反應(yīng)N2(g)+3H2(g)?2NH3(g);△H<0.達(dá)到平衡,當(dāng)單獨(dú)改變下列條件后,有關(guān)敘述錯(cuò)誤的是( ?。? A. 加催化劑v(正)、v(逆)都發(fā)生變化,而且變化的倍數(shù)相等 B. 加壓v(正)、v(逆)都增大,且v(正)增大的倍數(shù)大于v(逆)增大的倍數(shù) C. 降溫,v(正)、v(逆)都減小,且v(正)減小的倍數(shù)小于v(逆)減小的倍數(shù) D. 加入氬氣,v(正)、v(逆)都增大且v(正)增大的倍數(shù)大于v(逆)增大的倍數(shù) 二、選擇題:(本題包括5小題,每小題4分,共20分,每小題有一個(gè)或兩個(gè)選項(xiàng)符合題意,若正確答案只包括一個(gè)選項(xiàng),多選時(shí),該小題0分,若正確答案包括兩個(gè)選項(xiàng),只選一個(gè)且正確給2分,選兩個(gè)且都正確的給4分,但只要選錯(cuò)一個(gè)該小題就為0分) 11.(4分)(xx春?江陰市期中)微型鈕扣電池在現(xiàn)代生活中有廣泛應(yīng)用.有一種銀鋅電池,其電極分別是Ag2O和Zn,電解質(zhì)溶液為KOH,電極反應(yīng)為:Zn+2OH﹣﹣2e=ZnO+H2O;Ag2O+H2O+2e=2Ag+2OH﹣,根據(jù)上述反應(yīng)式,判斷下列敘述中正確的是( ) A. 在使用過(guò)程中,電池負(fù)極區(qū)溶液的pH減小 B. 使用過(guò)程中,電子由Ag20極經(jīng)外電路流向Zn極 C. Zn是負(fù)極,Ag2O是正極 D. Zn電極發(fā)生還原反應(yīng),Ag2O電極發(fā)生氧化反應(yīng) 12.(4分)(xx秋?棗莊期末)可逆反應(yīng)mA(g)+nB(g)?pC(g)+qD(g)的v﹣t圖象如圖甲,如若其它條件不變,只是在反應(yīng)前加入合適的催化劑,則其v﹣t圖象如圖乙,以下說(shuō)法中正確的是( ) ①a1>a2;②a1<a2;③b1>b2;④b1<b2;⑤t1>t2;⑥t1=t2;⑦兩圖中陰影部分面積相等;⑧圖乙中陰影部分面積更大. A. ②③⑤⑧ B. ①④⑥⑧ C. ②④⑤⑦ D. ①③⑥⑦ 13.(4分)(xx春?淮陰區(qū)期末)在一密閉容器中,反應(yīng) aA(氣)?bB(氣)達(dá)平衡后,保持溫度不變,將容器體積增加一倍,當(dāng)達(dá)到新的平衡時(shí),B的濃度是原來(lái)的60%,則( ?。? A. 平衡向正反應(yīng)方向移動(dòng)了 B. 物質(zhì)A的轉(zhuǎn)化率減少了 C. 物質(zhì)B的質(zhì)量分?jǐn)?shù)增加了 D. a>b 14.(4分)(xx秋?城關(guān)區(qū)校級(jí)期末)如圖是溫度和壓強(qiáng)對(duì)X+Y?2Z 反應(yīng)影響的示意圖.圖中橫坐標(biāo)表示溫度,縱坐標(biāo)表示平衡混合氣體中Z的體積分?jǐn)?shù).下列敘述正確的是( ?。? A. 上述可逆反應(yīng)的正反應(yīng)為放熱反應(yīng) B. X、Y、Z均為氣態(tài) C. X和Y中只有一種是氣態(tài),Z為氣態(tài) D. 上述反應(yīng)的正反應(yīng)的△H>0 15.(4分)(xx春?臺(tái)江區(qū)校級(jí)期中)分析如圖所示的四個(gè)裝置,結(jié)論正確的是( ?。? A. (1)(2)中Mg作負(fù)極,(3)(4)中Fe作負(fù)極 B. (2)中Mg作正極,電極反應(yīng)式為6H2O+6e﹣=6OH﹣+3H2↑ C. 四個(gè)裝置中某一電極上均有氣泡產(chǎn)生 D. (4)中Cu作正極,電極反應(yīng)式為2H++2e﹣=H2↑ 三、解答題(共2小題,滿分16分) 16.(8分)(xx?廣州模擬)某探究小組用KMnO4酸性溶液與H2C2O4溶液反應(yīng)過(guò)程中溶液紫色消失的方法,研究影響反應(yīng)速率的因素. (1)該反應(yīng)的離子方程式為(提示:H2C2O4的一級(jí)電離常數(shù)為5.410﹣2) . (2)實(shí)驗(yàn)條件作如下限定:所用KMnO4酸性溶液的濃度可選擇0.01mol?L﹣1、0.001mol?L﹣1,催化劑的用量可選擇0.5g、0g,實(shí)驗(yàn)溫度可選擇298K、323K.每次實(shí)驗(yàn)KMnO4酸性溶液的用量均為4mL、H2C2O4溶液(0.1mol?L﹣1)的用量均為2mL.如果要探究反應(yīng)物濃度、溫度、催化劑對(duì)反應(yīng)速率的影響,通過(guò)變換這些實(shí)驗(yàn)條件,至少需要完成 個(gè)實(shí)驗(yàn)進(jìn)行對(duì)比即可得出結(jié)論. (3)在其它條件相同的情況下,某同學(xué)改變KMnO4酸性溶液的濃度,測(cè)得以下實(shí)驗(yàn)數(shù)據(jù)(從混合振蕩均勻開始計(jì)時(shí)): KMnO4酸性溶液 的濃度/mol?L﹣1 溶液褪色所需時(shí)間 t/min 第1次 第2次 第3次 0.01 14 13 11 0.001 6 7 7 ①計(jì)算用0.001mol?L﹣1 KMnO4酸性溶液進(jìn)行實(shí)驗(yàn)時(shí)KMnO4的平均反應(yīng)速率(忽略混合前后溶液的體積變化,寫出計(jì)算過(guò)程). ②若不經(jīng)過(guò)計(jì)算,直接看表中的褪色時(shí)間長(zhǎng)短來(lái)判斷濃度大小與反應(yīng)速率的關(guān)系是否可行? ?。舨豢尚校ㄈ粽J(rèn)為可行則不填),請(qǐng)?jiān)O(shè)計(jì)可以通過(guò)直接觀察褪色時(shí)間長(zhǎng)短來(lái)判斷的改進(jìn)方案: ?。? 17.(8分)(xx秋?啟東市校級(jí)期中)航天技術(shù)上使用的氫﹣氧燃料電池具有高能、輕便和不污染環(huán)境等優(yōu)點(diǎn).氫﹣氧燃料電池有酸式、堿式和非水種,它們放電時(shí)的電池總反應(yīng)方程式均可表示為:2H2+O2=2H20. (1)酸式氫﹣氧燃料電池中的電解質(zhì)是酸,其負(fù)極反應(yīng)可表示為:2H2﹣4e﹣=4H+,其正極反應(yīng)表示為 ; (2)堿式氫﹣氧燃料電池中的電解質(zhì)是堿,其正極反應(yīng)表示為:O2+2H20+4e﹣=40H﹣,其負(fù)極反應(yīng)可表示為 ?。? (3)非水電解質(zhì)是摻雜氧化釔(Y2O3)的氧化鋯(ZrO2)晶體,在熔融狀態(tài)下能傳導(dǎo)O2﹣,其負(fù)極反應(yīng)可表示為:2H2+2O2﹣﹣4e﹣=2H20,其正極反應(yīng)表示為 . (4)非水電解質(zhì)是摻雜K2CO3晶體,在熔融狀態(tài)下能傳導(dǎo)CO32﹣,其正極反應(yīng)可表示為:O2+2CO2+4e﹣=2C032﹣,其負(fù)極反應(yīng)表示為 ?。? 四、(本題包括2小題,共20分) 18.(12分)(xx秋?啟東市校級(jí)期中)按要求書寫熱化學(xué)方程式(是離子反應(yīng)的也可用離子方程式表示). (1)表示強(qiáng)酸和強(qiáng)堿中和熱的熱化學(xué)方程式: ?。? (2)火箭推進(jìn)器常以氣態(tài)聯(lián)氨(N2H4)為燃料、液態(tài)過(guò)氧化氫為助燃劑進(jìn)行熱能提供.反應(yīng)過(guò)程中生成的氣體可參與大氣循環(huán).測(cè)得當(dāng)反應(yīng)過(guò)程中有1mol水蒸氣生成時(shí)放出161kJ的熱量.試寫出反應(yīng)過(guò)程中的熱化學(xué)方程式: . (3)由氫氣和氧氣反應(yīng)生成1mol水蒸氣.放熱241.8kJ.寫出該反應(yīng)的熱化學(xué)方程式: ?。?g水蒸氣轉(zhuǎn)化成液態(tài)水放熱2.5kJ,則反應(yīng)H2(g)+O2(g)=H2O(l)的△H= kJ?mol﹣1,H2的燃燒熱為 kJ?mol﹣1 (4)已知A、B兩種氣體在一定條件下可發(fā)生反應(yīng):2A+B═C+3D+4E.現(xiàn)將相對(duì)分子質(zhì)量為M的A氣體mg和足量B氣體充入一密閉容器中恰好完全反應(yīng)后,有少量液滴生成.在相同溫度下測(cè)得反應(yīng)前后壓強(qiáng)分別為6.06105Pa和1.01106Pa,又測(cè)得反應(yīng)共放出QkJ熱量.試根據(jù)上述實(shí)驗(yàn)數(shù)據(jù)寫出該反應(yīng)的熱化學(xué)方程式 ?。? 19.(8分)(xx?金湖縣校級(jí)模擬)合成氣的主要成分是一氧化碳和氫氣,可用于合成二甲醚等清潔燃料.從天然氣獲得合成氣過(guò)程中可能發(fā)生的反應(yīng)有: ①CH4(g)+H2O(g)?CO(g)+3H2(g)△H1=+206.1kJ/mol ②CH4(g)+CO2(g)?2CO(g)+2H2(g)△H2=+247.3kJ/mol ③CO(g)+H2O(g)?CO2(g)+H2(g)△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