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答案来源：www.ybaotk.com0719 《科技论文写作》
1.[单选题] 下列式子的正确表达方式是： ？
答案资料下载请参考
说明
A.Sin (X)
B.a-1
C.1(a)
D.a/b
2.[单选题] 科技论文的简略表达形式有 、摘要 、快报和题录。
A.学术论文
B.研究简报
C.墙报
D.综述
3.[单选题] 下列哪个不是SI词头？
A.<img class="kfformula" src="data:image/png;base64,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" data-latex="{10}^{3}"/>
B.<img class="kfformula" src="data:image/png;base64,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" data-latex="{10}^{2}"/>
C.<img class="kfformula" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAE8AAAAuCAYAAABpnER5AAACkUlEQVRoQ+2YT0gUYRiHXYiiIoz+XLpYJw2iIOiSRBJ0EA+FIgUGVof+niJIITqECFZEh/AgWGQYUZEHwVPQSSooiKKgIqpLdJDoEBVZWs8PZuRj2GJ235UdZt+Bh/mcnXfxe/Y3M+83hTrfyjZQKLvSC+tcniEELs/lGQwYSj15Ls9gwFDqyXN5BgOGUk+eyzMYMJR68lzenIEdjD7AO4OT1KV5St5aZn0NeuFRagOGE/MibwEOTsNhaHd5pSViO6c3wW44m2d5Skkr7IQe+FHE02KO7YOl8Aq2wku4C78T56/m7264DUN5lLeQSXXAZlgO6+EFnCgiT8LOwQO4CX9Awk9G0i4GAnXbOQiP4SOM5lFeGBal6lJ0oJi8XXym1B2CL0HhOsZX4BQ8iY5vZL8FrsKKWpe3CAHn4RucgZlA3jLGg/AG+mEJHIURmIKVtS5vDQJuwHiQztifLv0BWAXHo4Ob2OuS1ia5alOuwzN4Cj8D+RUfVqNV+d9l28gMb8GFSGJywkpjM3TB58SHNZ88iZkE3fOUwGLydE/cC2+DDxsYt4DalMtwD/RAmq143IIvzFry0sjTU3sPvJ5PMWm+2+WlsfSPc1xejuRZHhgGDeWVZi15catyn+n0JaYUP6XV36lV+VrelCtXlTV5saDvTFE923Qw1XrGw6AeTk2ylm1V3bImTzLUihyD/fApsKOlmJZhRyBenrm8hAG9GNAS7SGo14tfDCiJvyB8MVAz8tqY6QbQAr8zmvUd9u9BDe1EYEICD4Dub89hW3TOGPt5XXKV8mtU47It5f/L9Lkuz/DzuDyXZzBgKPXkuTyDAUOpJ8/lGQwYSj15Ls9gwFDqyXN5BgOGUk+eyzMYMJT+BfGBiC+oxJOyAAAAAElFTkSuQmCC" data-latex="{10}^{4}"/>
D.<img class="kfformula" src="data:image/png;base64,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" data-latex="{10}^{1}"/>
4.[单选题] 这一问题引起了有关专家的注意，并开展了研究工作。该句子的语法错误为： <u> </u> ？
A.宾语残缺
B.主语残缺
C.谓语残缺
D.搭配不当
5.[单选题] 英文作者署名中，以下谁可作为第一作者？
A.论文的执笔人
B.提供技术支持的人
C.修改论文的人
D.完成某一部分实验人
6.[单选题] 英文题名中的动词一般采用 形式。
A.完成式
B.现在式
C.分词
D.过去式
7.[单选题] 期刊论文属于几次文献？
A.一次文献
B.二次文献
C.零次文献
D.三次文献
8.[单选题] 提示语或称呼语的后边一般使用<u> </u>标点符号。
A.顿号
B.分号
C.冒号
D.逗号
9.[单选题] 根据论文的整体构思，将论文分段进行，写作时集中精力考虑该部分内容的组织，写完后及时润色修改，可以初步定稿的写作手法叫做 。
A.本论优先
B.分段写作
C.自然顺序
D.一气呵成
10.[单选题] 毕业论文的成绩，一般分为 <u> </u>个等级？
A.三
B.二
C.四
D.五
11.[单选题] 科技论文参考文献中使用参考文献格式编排，一般采用 方式。
A.著者编码制
B.出版年编码制
C.著者-出版年制
D.顺序编码制
12.[单选题] 英文科技论文写作中，句号用 表示。
A.冒号
B.点号
C.一字线
D.半字线
13.[单选题] 没有使它们体内的生物节律发生变化。该句的语病是： ？
A.宾语残缺
B.主语残缺
C.搭配不当
D.谓语残缺
14.[单选题] 三线表中栏目分为行题和 ？
A.总题
B.列题
C.表头
D.表题
15.[单选题] 经过这样的处理，鸭群就不再发生这种疾病的流行。该句子的语病是什么？
A.宾语残缺
B.主谓搭配不当
C.动词同宾语搭配不当
D.主宾范围搭配不当
16.[单选题] 对工程类文献进行检索，采用哪个检索工具？
A.EI
B.SCIE
C.ISSHP
D.ISTP
17.[判断题] 拉斑玄武岩套，多分布于平原区，以辉石玄武岩为主，含少量橄榄石或不含。
A.正确
B.错误
18.[判断题] 动车的时速为175 km/h。
A.正确
B.错误
19.[判断题] 近些年来，不但南方时有伏旱，而且北方七八月份的降雨量也减少。
A.正确
B.错误
20.[判断题] 括号间是相乘关系时，可省略乘号。
A.正确
B.错误
21.[判断题] 多次引用同一作者的同一文献, 应统一进行编号。
A.正确
B.错误
22.[判断题] 说明同一问题既可用表格，也可用图。
A.正确
B.错误
23.[判断题] 若在学位论文写作中，他人给予了实质性帮助，不可列为共同作者。
A.正确
B.错误
24.[判断题] 论文选题：试论改革开放。
A.正确
B.错误
25.[判断题] 在培养条件相同的情况下，每隔24h测定1次酶活性。
A.正确
B.错误
26.[判断题] 科技论文写作选题无需了解国际研究动态。
A.正确
B.错误
27.[判断题] 笔者根据国内外25份不同方案的图纸的计算，结果很不一致。
A.正确
B.错误
28.[判断题] 一根头发承载的力量为2N。
A.正确
B.错误
29.[判断题] 题名：“研究一种促进玫瑰早开花的新方法”。
A.正确
B.错误
30.[判断题] 一头猪的质量为100Kg。
A.正确
B.错误
31.[判断题] 小明带了一个书包和2件衣服。
A.正确
B.错误
32.[判断题] 引用参考文献可转引自己阅读的某文献中所引的参考文献。
A.正确
B.错误
33.[判断题] 百度等搜索引擎属于二次文献。
A.正确
B.错误
34.[判断题] 菌孢子浓度为6×<img class="kfformula" src="data:image/png;base64,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" data-latex="{10}^{3}"/>～9×<img class="kfformula" src="data:image/png;base64,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" data-latex="{10}^{3}"/>个。
A.正确
B.错误
35.[判断题] 科技论文题目能使用疑问句。
A.正确
B.错误
36.[判断题] 引言中可以用有关公式和结构式。
A.正确
B.错误
37.[判断题] 食用菌是一种创汇农产品，被国际上誉为“保健食品”。
A.正确
B.错误
38.[判断题] 从表4 可以看出, ??林地土壤水份等物理性能较好。
A.正确
B.错误
39.[主观填空题] “研究了氮、钾、镁对黄瓜产量、品质及叶绿素含量等指标的影响。优选出了适合黄瓜无土栽培的营养液配方。”这段摘要属于<u> </u>类型摘要。
A.
40.[主观填空题] 自然科学专题文献综述写作一般不引用来自于<u> </u>资料。
A.
41.[主观填空题] 按研究方式和论述的内容划分科技论文为：<u> </u>、<u> </u> 、<u> </u> 、<u> </u>、和 <u> </u> 。
A.
42.[主观填空题] 改错题11：我国是世界上最大的桐油生产国，约占世界总产量的80%。
A.
43.[主观填空题] 改错题2：“一二九”运动。
A.
44.[主观填空题] 国内科技论文的发表应同时具有中文摘要和<u> </u>摘要。
A.
45.[主观填空题] 根据事物的发展、由浅入深、由此及彼、由表及里层层深入地把主题阐述清楚，该论文的结构形式为<u> </u>。
A.
46.[主观填空题] 对于某些比较复杂的表格，在表中添加<u> </u>线是必要的。
A.
47.[主观填空题] 长主语后通常用<u> </u>标点符号。
A.
48.[主观填空题] 为说明具有数量特征的各种处理项目的观察项目（现象）变化时，一般采用 <u> </u> 。
A.
49.[问答题] 图例必需位于插图外，即图序与图题上方。
A.
50.[问答题] 从7000～8000m的高空俯视贡嘎山，象一座银色的金字塔耸立在气势磅礴的云海之上，阳光照得闪闪发光。
A.
51.[问答题] 近些年来，不但南方时有伏旱，而且北方七八月份的降雨量也减少。
A.
52.[问答题] 下表是关于“昼夜温差对鲍鱼菇原基分化的影响”的相关统计信息，试对表中所反映的信息进行分析说明。<img src="http://zuoye.eduwest.com/resourcefile/uploadFiles/file/questionImgs/201808151534323756503002449.png" title="201808151534323756503002449.png" alt="QQ图片20180815170221.png"/>
A.
53.[问答题] 下表是有关水分胁迫对荔枝幼树根系与梢生长的影响的数据，试对表中反映的内容进行分析。
其中：W1：沙中含水量为7.5%（严重缺水）；W2：沙中含水量为15%（中度缺水）；W3：沙中含水量为15%（水分充足）。
<img src="http://zuoye.eduwest.com/resourcefile/uploadFiles/file/questionImgs/201808151534320410280063945.jpg" title="201808151534320410280063945.jpg" alt="绘图2.jpg"/>
A.
54.[问答题] 学位论文选题的途径和方法有哪些？
A.
55.[问答题] 引言包含的内容及写作要求是什么？
A.
56.[问答题] 如何理解科技论文的特点？
A.
57.[问答题] 科技论文中三线表的构成及要求？
A.
58.[问答题] 表1是关于不同暗培养时间对诱导油桃叶片产生有效愈伤的影响，请就图中反映的信息进行分析说明。
<img src="data:image/png;base64,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"/>
A.
59.[问答题] 为下面一段话概括一个小标题
表1显示,套袋处理均使番茄果实变大,以硫酸纸袋表现最好,塑料袋最差,但仍显著高于对照。由于套袋改变了果实生长发育的微环境,使不同处理番茄的果实成熟期大为改变,塑料袋处理的果实成熟期仅51d,而硫酸纸袋及无纺布袋处理的果实成熟期均为55d,分别比对照缩短了6和2d。因此,番茄果实的生长速率以塑料袋处理最大,其膨大速率和相对生长率分别达到
A.
60.[问答题] 科技论文署名的意义及作用？
A.
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