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To identify such conditions, we analyze videos of undergraduate mathematics students working on specially designed problems.
Although bi-level programming has been used in various applications, one of the essential conditions for applying bi-level programming to solve designed problems is the availability of the efficient algorithms.
Numerical examples have indicated that the present proposal is effective in application and the critical failure surfaces as determined for 2 specially designed problems are also reasonable.
The problems have mainly been collected and translated from recent publications, but we have also included new and carefully designed problems.
Furthermore, elaborately designed problems can stimulate self-directed learning strategies, team participation skills, information retention, and reasoning and problem-solving skills that will be available to the student after graduation [ 13– 15].
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