高考网 发表于 2016-8-2 14:29:25

高考化学知识点-中和滴定误差分析的要点(图)

根据同学们的需求,小编为大家整理了高考化学知识点-中和滴定误差分析的要点,欢迎大家关注!
http://www.xueda.com/fudao/data:image/png;base64,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
以上是学大小编为大家提供的高考化学知识点-中和滴定误差分析的要点,更多内容请关注学大教育高考化学栏目。
页: [1]
查看完整版本: 高考化学知识点-中和滴定误差分析的要点(图)