Abstract

The paper deals with the problem of effective mathematical training of prospective chemical branch engineers. The chemical branch is one of the key branches of the Samara Region economy. The authors note that petrochemical enterprises need engineers who have sufficient all-professional and special knowledge, skills, as well as a high degree of professional mobility, able to react quickly and creatively to inquiries of dynamically changing practice; able to solve all range of production problems. The authors also note that the high level of professional competence of a chemical branch engineer is defined by the level of his/her mathematical knowledge. The authors reveal features of integral and differential calculus application for the solution of chemical tasks on the example of physical chemistry tasks. The authors suppose and prove that education process optimization and professional orientation of mathematical training in a technical college can be reached at the expense of such factors as: continuous mathematical training; modification of educational and methodical support; professional development of pedagogical staff; optimally structured content of mathematical disciplines by practice-focused tasks application intensification; motivation for mathematical disciplines independent study by students of a technical college; application of diagnostic techniques of students mathematical competence development.

Highlights

  • The paper deals with the problem of effective mathematical training

  • The authors note that petrochemical enterprises need engineers

  • able to solve all range of production problems

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Summary

Introduction

В статье показаны пути решения проблемы эффективной математической подготовки будущих инженеров химической отрасли, относящейся к числу базовых отраслей экономики Самарской области. Что высокий уровень профессиональной компетентности инженера химической отрасли в значительной степени определяется уровнем его математических знаний. Охарактеризованы особенности применения интегрального и дифференциального исчисления при решении химических задач на примерах задач по физической химии.

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