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Which one is not a Maxim of Teaching Mathematics?

AGeneral to Particular

BConcrete to Abstract

CAnalysis to Synthesis

DKnown to Unknown

Answer:

A. General to Particular

Read Explanation:

The maxim "General to Particular" is actually a recognized approach in teaching mathematics. It suggests starting with general concepts or principles and then moving to specific examples or cases, which helps build a strong foundational understanding.

However, the statement you provided does not specify which one among a list is not a maxim of teaching mathematics. But, if you're asking for what is not commonly considered a maxim, some common maxims of teaching mathematics include:

  1. From Concrete to Abstract - Begin with tangible examples and move toward more abstract concepts.

  2. From Simple to Complex - Start with simple ideas and gradually introduce more complicated ones.

  3. From Known to Unknown - Begin with concepts or methods students are already familiar with and build upon them.

If you had a specific list of options in mind, feel free to share them, and I can identify which one is not a recognized maxim.


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