- 快搜搜题库"/>
请在 下方输入 要搜索的题目:

什么是自动电位滴定仪等当点(EQP)滴定,请画出标准型的等当点(EQP)滴定曲线和如何找到滴定终点?<img 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" 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什么是自动电位滴定仪等当点(EQP)滴定,请画出标准型的等当点(EQP)滴定曲线和如何找到滴定终点?

发布时间:2025-03-06 01:46:57
推荐参考答案 ( 由 快搜搜题库 官方老师解答 )
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答案:当样品中已加入了等当量的滴定剂时停止,遵循化学反应过程,求“转折点”的值;以指示电极的电位( E )纵坐标,以滴定液体积( V )为横坐标,绘制滴定曲线,以滴定曲线的陡然上升或下降部分的中点或曲线的拐点为滴定终点。曲线的突跃点( 拐点 )所对应的体积为终点的滴定体积;
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