From 39fdc42672e42692423107d7a1f049b1f73dc05a Mon Sep 17 00:00:00 2001
From: wangweiye7840 <kj_wangweiye@126.com>
Date: Tue, 7 May 2024 18:17:41 +0800
Subject: [PATCH] =?UTF-8?q?=E4=BD=BF=E7=94=A8=E8=AE=B0=E5=BD=95=E6=88=AA?=
 =?UTF-8?q?=E8=87=B3202405071800?=
MIME-Version: 1.0
Content-Type: text/plain; charset=UTF-8
Content-Transfer-Encoding: 8bit

---
 工具v4/文本文件/metadata.txt | 2726 +++++++++++++++++++++++++++++++++-
 1 file changed, 2676 insertions(+), 50 deletions(-)

diff --git a/工具v4/文本文件/metadata.txt b/工具v4/文本文件/metadata.txt
index b78b9927..c124991a 100644
--- a/工具v4/文本文件/metadata.txt
+++ b/工具v4/文本文件/metadata.txt
@@ -1,60 +1,2686 @@
-remark
-
-21786
-(20240430主要错因)忽略了``非零''这一条件
-
-21803
-(20240507主要错因)仅有一解或计算错误
-
-24787
-(20240507主要错因)漏掉$x=0$这一可能
-
-21809
-(20240507其它)许多学生对于如何用向量语言表达``点在直线上''很不熟悉
-
-21812
-(20240507主要错因)部分学生仍忽略了平行的可能, 另一部分学生使用了$\cos\langle\overrightarrow{a},\overrightarrow{b}\rangle\in (-1,0)$来求解, 麻烦, 导致解错
-
-21813
-(20240507主要错因)不会用向量语言表示这个问题, 解错
-
-40727
-(20240507主要错误)$\dfrac{72}{25}$, $-\dfrac{72}{5}$
-
-40721
-(20240507主要错误)$-3$或$2$, $1$
-(20240507主要错因)两边直接约分$k-1$; 观察到$k=1$时平行, 没有顾及必要性
-
-24789
-(20240507主要错误)\textcircled{4}, \textcircled{2}\textcircled{3}\textcircled{4}, \textcircled{2}\textcircled{4}
+usages
 
 
-40714
-(20240507主要错误)对$\overrightarrow{AB}$和$\overrightarrow{BC}$的夹角错认为是$\angle ABC$
-(20240507其它)大部分学生使用了余弦定理求角, 会用向量语言求这个数量积的很少
-
-40735
-(20240507主要错因)(2) 部分学生仍忽略了平行的可能, 另一部分学生使用了$\cos\langle\overrightarrow{a},\overrightarrow{a}+k\overrightarrow{b}\rangle\in (0,1)$来求解, 麻烦, 导致解错
-
-24791
-(20240507主要错因)不会用分解的方式来求解
-
-17646
-(20240507主要错误)$\dfrac{23}{18}$和其它一些零散的答案, 部分带有$\sqrt{2}$(如$\dfrac{17+6\sqrt{2}}{18}$)
+024284
+20240429	2025届高二10班	0.500
 
 
-24793
-(20240507主要错因)做不到二次函数的结构; 做到二次函数的结构后未关注``在线段上''带来的定义域导致求得的是全局最小值$-\dfrac{9}{4}$
-(20240507主要错误)$-\dfrac{9}{4}$
+041163
+20240429	2025届高二10班	0.912
 
 
-40715
-(20240507主要错因)(1)用相位在$[2k\pi-\dfrac{\pi}{2},2k\pi+\dfrac{\pi}{2}]$来求严格减区间
-(20240507主要错因)(2)未想到用角的正弦来表示$b+2c$; 对角的范围不敏感; 对于含非特殊角的三角函数不会求值域
-
-10002
-(20240507主要错因)(2)对角的范围不敏感; 对于含非特殊角的三角函数不会求值域
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