(1) From analysis to synthesis
(2) From logical to psychological
(3) From representative to actual
(4) From simple to complex
Maxims of teaching are fundamental principles or guidelines that help educators make informed decisions to facilitate effective learning. They represent established truths or assumptions about the teaching-learning process. Understanding these maxims is crucial for developing sound pedagogical strategies.
Maxims serve as practical rules derived from experience and psychological principles. They guide the teacher in presenting information, managing the classroom, and interacting with students. Some widely recognized maxims aim to make learning easier, more systematic, and more effective.
Several maxims are commonly taught in teacher education programs. These include principles like:
Let's examine each option provided in the question in the context of established teaching maxims:
Based on the analysis, the principles that are typically considered the reverse of standard teaching maxims and are therefore NOT referred to as standard maxims of teaching are:
Therefore, options (2) and (3) are the ones NOT referred to as maxims of teaching in their stated form.
| List - I | List - II |
| (i) Demonstration method | (a) Attitude of discovering |
| (ii) Heuristic method | (b) Visual presentation of the action and activities related to facts |
| (iii) Project method | (c) Provides opportunity to analyze and solve |
| (iv) Problem solving method | (d) Problematic act carried to completion in its natural setting |
The most common way of proving in Geometry is:
Read the following question and its solution:
If \(\frac{a}{b} = \frac{c}{d}\) then to prove
d(a - 2ab) = b(c - 2ad)
Solution: ∴ \(\frac{a}{b} = \frac{c}{d}\)
∴ \(\frac{a}{b}\) - 2a = \(\frac{c}{d}\) - 2a
∴ d(a - 2ab) = b(c - 2ad)
The method used above for solving the problem is called: