Applied Mathematics for Bachelor’s Students – Real-World Problem Solving (Online)

The Applied Mathematics for Bachelor’s Students – Real-World Problem Solving course is an intensive, practice-oriented online program designed for undergraduate learners who want to apply mathematics meaningfully rather than memorize formulas. This course focuses on using mathematical tools to solve real academic, industry, and project-based problems, making it especially relevant for students pursuing Mathematics, Engineering, Data Science, Economics, and related fields.

Structured as a 10-hour focused program, the course emphasizes clarity, application, and efficiency. Instead of heavy theoretical overload, learners are trained to convert real-life situations into mathematical models and solve them using appropriate techniques from calculus, linear algebra, probability, statistics, and differential equations. The approach supports both exam performance and practical skill development, helping students bridge the gap between classroom mathematics and real-world usage.

📚 What Students Will Learn

This course equips students with applied mathematical skills across multiple domains, including:

• Translating real-world problems into mathematical models

• Applying linear algebra to real systems and data-driven problems

• Solving optimization problems commonly used in business, economics, and engineering

• Using calculus to analyze growth, cost, change, and trends

• Modeling dynamic systems using ordinary and partial differential equations (ODEs & PDEs)

• Understanding probability and risk with practical interpretation

• Analyzing real datasets using applied statistics

• Using numerical methods when analytical solutions are not feasible

• Working through industry-style case studies and applied scenarios

• Developing structured problem-solving approaches suitable for exams, projects, and careers

The content is aligned with Bachelor’s-level Applied Mathematics expectations, while also supporting students preparing for advanced coursework and competitive academic environments.

🎓 Teaching Method

• Mode: Online live sessions

• Duration: 10 focused instructional hours

• Approach: Application-first, concept-driven learning

• Learning Style:

  • Real-world examples and case-based problems

  • Step-by-step solution methods

  • Practical demonstrations of mathematical modeling

  • Guided problem-solving sessions

• Assessment Support:

  • Exam-relevant problem types

  • Project-oriented mathematical thinking

Sessions are designed to be interactive and outcome-focused, ensuring students understand how and when to apply each mathematical tool.

👩‍🏫 Why This Tutor

Krutika Bhavasar emphasizes practical clarity and functional understanding of mathematics. The teaching approach avoids unnecessary abstraction and focuses on helping students see how mathematical concepts operate in real systems, data analysis, and applied scenarios.

The course structure reflects a clear intent to make mathematics useful, accessible, and relevant for students who want skills that translate directly into academic success and professional competence.

📍 Location Context

• Mode: Online Classes

• Availability: Open to students across India and internationally

• Suitable for learners seeking flexible, high-impact applied mathematics training without location constraints.

✅ Benefits & Outcomes

By completing this course, students will gain:

• Strong applied problem-solving ability

• Improved performance in university exams and applied math papers

• Confidence in handling real-world mathematical models

• Better understanding of data, risk, and optimization

• Practical skills useful for projects, internships, and future careers

• A clear shift from memorization to application-based learning

This course is ideal for students who want mathematics that works in practice, not just on paper.