Transfer of Learning, Curve & Plateau
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Analyzing the combined effects of transfer of learning and learning curves, if a student easily solves complex physics equations after mastering mathematics, and in this process, their learning curve initially shows rapid progress before facing a 'plateau in learning', which psychological perspective between Thorndike's 'Theory of Identical Elements' and Pavlov-Skinner's conditioning models provides the most relevant and scientific explanation to understand this entire phenomenon?
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Detailed Explanation
Explanation of Learning Transfer and Learning Curves
This question analyzes the complex process of transfer of learning and learning plateaus. According to Edward Thorndike's 'Theory of Identical Elements', the transfer of learning between two situations occurs only when identical elements or prior experiences are present in both contexts. The similarity of cognitive skills and logical structures between mathematics and physics falls under this.
Furthermore, a 'plateau' in a learning curve indicates a phase where no improvement in performance occurs despite continued practice. The primary reasons for this are fatigue, lack of motivation, or the inability to adjust old methods with new knowledge.
- Thorndike's Theory: Explains positive transfer through shared structural elements between math and physics.
- Learning Plateau: Represents stagnation caused by cognitive fatigue or motivational dips.
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