某学生在计算一个数减去3.5时,误将减号看成了加号,结果得到8.2。正确的计算结果应该是____。
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本题考查的是唐朝中外交流的重要史实。日本在隋唐时期多次派遣使节来华学习,其中在隋朝时期称为‘遣隋使’,而在唐朝时期则称为‘遣唐使’。题目明确指出是‘唐朝时期’,因此正确答案应为‘遣唐使’。选项A虽然与日本派遣使节有关,但时间不符;选项C和D虽描述了部分事实,但不是历史专有名词,不符合史实表述。因此,B选项准确、科学,符合七年级学生对中外交流知识点的掌握要求。
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[{"id":302,"content":"长方形","type":"选择题","subject":"数学","grade":"初一","stage":"小学","difficulty":"简单","answer":"答案待完善","explanation":"解析待完善","options":[]},{"id":925,"content":"在一次班级数学测验成绩统计中,某学生将原始数据整理后绘制成频数分布直方图,发现成绩在80分到89分之间的人数占总人数的25%。如果全班共有40名学生,那么成绩在80分到89分之间的学生有___人。","type":"填空题","subject":"数学","grade":"初一","stage":"初中","difficulty":"简单","answer":"10","explanation":"题目考查的是数据的收集、整理与描述中的百分比计算。已知总人数为40人,80分到89分的学生占25%,即求40的25%是多少。计算过程为:40 × 25% = 40 × 0.25 = 10。因此,该分数段的学生人数为10人。","options":[]},{"id":834,"content":"在一次环保活动中,某班级学生共收集了120千克废纸。已知男生每人收集2.5千克,女生每人收集3千克,全班共有45人参与。设男生有x人,则女生有___人,根据题意可列出一元一次方程为___。","type":"填空题","subject":"数学","grade":"初一","stage":"初中","difficulty":"简单","answer":"45 - x, 2.5x + 3(45 - x) = 120","explanation":"全班共45人,男生有x人,则女生人数为总人数减去男生人数,即45 - x。男生每人收集2.5千克,共收集2.5x千克;女生每人收集3千克,共收集3(45 - x)千克。总收集量为120千克,因此可列方程:2.5x + 3(45 - x) = 120。本题考查了一元一次方程的实际应用,涉及有理数运算和方程建模,符合七年级数学课程要求。","options":[]},{"id":2440,"content":"某学生在研究一个等腰三角形ABC时,测得底边BC的长度为8 cm,腰AB与AC的长度均为5 cm。他尝试通过作底边BC上的高AD来分割该三角形,并利用勾股定理计算高AD的长度。随后,他将原三角形沿高AD对折,形成一个轴对称图形。若他将折叠后的图形放置在平面直角坐标系中,使点D与原点重合,点B位于x轴正半轴上,则点A的坐标可能为下列哪一项?","type":"选择题","subject":"数学","grade":"八年级","stage":"初中","difficulty":"中等","answer":"A","explanation":"首先,在等腰三角形ABC中,AB = AC = 5 cm,底边BC = 8 cm。作底边BC上的高AD,由等腰三角形性质可知,D为BC中点,因此BD = DC = 4 cm。在直角三角形ABD中,应用勾股定理:AD² = AB² - BD² = 5² - 4² = 25 - 16 = 9,故AD = 3 cm。由于三角形沿AD对折后具有轴对称性,且题目设定D与原点重合,B在x轴正半轴上,则B坐标为(4, 0),C为(-4, 0)。高AD垂直于BC并位于y轴上,因此点A应在y轴正方向上,距离D为3个单位,即A点坐标为(0, 3)。选项A正确。选项C和D中的√39不符合计算结果,选项B的横坐标不为0,违背了对称轴为y轴的设定。","options":[{"id":"A","content":"(0, 3)"},{"id":"B","content":"(4, 3)"},{"id":"C","content":"(0, √39)"},{"id":"D","content":"(4, √39)"}]},{"id":839,"content":"某学生在整理班级同学的身高数据时,将数据分为5组,每组组距为5厘米。已知最矮的一组下限是150厘米,那么最高的一组的上限是___厘米。","type":"填空题","subject":"数学","grade":"初一","stage":"初中","difficulty":"简单","answer":"175","explanation":"题目中说明数据分为5组,每组组距为5厘米,最矮一组的下限是150厘米。因此,各组的范围依次为:第1组150-155,第2组155-160,第3组160-165,第4组165-170,第5组170-175。最高一组的上限即为最后一组的上界,也就是175厘米。","options":[]},{"id":264,"content":"一个多边形的内角和是外角和的3倍,则这个多边形的边数是___。","type":"填空题","subject":"数学","grade":"初一","stage":"小学","difficulty":"中等","answer":"8","explanation":"多边形的外角和恒为360度。设这个多边形的边数为n,则其内角和为(n - 2) × 180度。根据题意,内角和是外角和的3倍,即(n - 2) × 180 = 3 × 360。计算得(n - 2) × 180 = 1080,两边同时除以180得n - 2 = 6,解得n = 8。因此,这个多边形是八边形。","options":[]},{"id":15,"content":"Fill in the blank: I have _____ (go) to school every day.","type":"填空题","subject":"英语","grade":"初二","stage":"初中","difficulty":"中等","answer":"to go","explanation":""have to"表示"必须,不得不",后接动词原形。","options":[]},{"id":1048,"content":"在一次班级大扫除中,某学生负责整理图书角。他先将图书按类别分成了若干堆,每堆放8本书,最后剩下3本书无法成堆。如果图书总数不超过50本,且图书总数是一个两位数,那么图书总数可能是___。","type":"填空题","subject":"数学","grade":"初一","stage":"初中","difficulty":"简单","answer":"11, 19, 27, 35, 43","explanation":"根据题意,图书总数除以8余3,即总数可表示为 8k + 3(k为非负整数)。同时,总数是一个两位数且不超过50。列出满足条件的数:当k=1时,8×1+3=11;k=2时,19;k=3时,27;k=4时,35;k=5时,43;k=6时,51(超过50,舍去)。因此,可能的图书总数为11、19、27、35、43。题目考查的是有理数中的带余除法在实际问题中的应用,属于简单难度,符合七年级学生对整数运算的理解水平。","options":[]},{"id":270,"content":"某学生在平面直角坐标系中描出四个点:A(2, 3),B(-1, 4),C(0, -2),D(3, -1)。若将这些点按横坐标从小到大的顺序排列,正确的顺序是?","type":"选择题","subject":"数学","grade":"初一","stage":"初中","difficulty":"简单","answer":"A","explanation":"题目要求按横坐标(即x坐标)从小到大排列四个点。首先提取各点的横坐标:A点横坐标为2,B点为-1,C点为0,D点为3。将这些横坐标排序:-1 < 0 < 2 < 3,对应点依次为B、C、A、D。因此正确顺序是B, C, A, D,对应选项A。","options":[{"id":"A","content":"B, C, A, D"},{"id":"B","content":"C, B, A, D"},{"id":"C","content":"B, A, C, D"},{"id":"D","content":"D, A, C, B"}]},{"id":175,"content":"小明买了3支铅笔和2本笔记本,共花费18元。已知每支铅笔的价格是2元,那么每本笔记本的价格是多少元?","type":"选择题","subject":"数学","grade":"初一","stage":"初中","difficulty":"简单","answer":"A","explanation":"首先计算3支铅笔的总价格:3 × 2 = 6(元)。小明总共花费18元,因此2本笔记本的价格为:18 - 6 = 12(元)。那么每本笔记本的价格是:12 ÷ 2 = 6(元)。所以正确答案是A。","options":[{"id":"A","content":"6元"},{"id":"B","content":"5元"},{"id":"C","content":"4元"},{"id":"D","content":"3元"}]}]