How should the Mathematics teaching process be so that the student's learning experience becomes enjoyable?
The student feels mentally satisfied when they complete the task
A learning experience becomes enjoyable when the learner derives a sense of accomplishment/mental satisfaction from completing the task. The other three options describe conditions (lack of novelty/variety, ignoring physical ability, not being experience-based) that make learning tedious rather than enjoyable. Hence option (A) is correct.
In Mathematics teaching, which method progresses from unknown to known?
In ΔABC, m∠BAC = 60°, m∠ABC = 70°, then generally which method do we use to find the angle ∠ACB?
Who among the following is a prominent proponent of radical constructivism?
Which of the following methods does not help in the development of a learner's sense of discovery?
In the learner-centred approach, which among the following are taken into consideration? (Learner's needs, intellectual ability, interests, social background)