Medium Of Instructions | Mode Of Learning | Mode Of Delivery |
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English | Self Study | Video and Text Based |
The Differential Equations For Engineers certification course introduces essential differential equations and their solution methods to students in physical, and mechanical sciences, and engineering. Covering both ordinary and partial differential equations, it equips students with vital skills for analysing and solving equations prevalent in scientific and engineering contexts.
With the Differential Equations For Engineers certification by Swayam, students delve into topics such as the classification of differential equations, analytical and numerical solution methods, and practical applications in engineering. Students gain a solid understanding of differential equations, enabling them to tackle mathematical challenges in their respective fields confidently.
Fees Informations | Certificate Availability | Certificate Providing Authority |
---|---|---|
INR 1000 | yes | IIT Madras (IITM) |
The Differential Equations For Engineers certification fees is free. However, if you want a certificate, you must register and take the proctored exam at designated centres, which is optional and comes with a fee of Rs 1000.
Differential Equations For Engineers Certification Fee Structure
Particulars | Total Fees |
Differential Equations For Engineers (exam) | Rs 1000/- |
Academic Qualifications
The Differential Equations For Engineers certification course is intended for individuals studying physical, mechanical sciences, and engineering, while the prerequisite is a basic understanding of calculus.
Certification Qualifying Details
To receive the Differential Equations For Engineers certification by Swayam, you need a minimum average assignment score of 10/25 and an exam score of 30/75.
After completing the Differential Equations For Engineers certification syllabus, you will delve into the essential principles of differential equations and their solution methods. You will also gain a deep understanding of both ordinary and partial differential equations, which are fundamental in physical, mechanical sciences, and engineering.
Upon completion of the Differential Equations For Engineers training, you will explore various techniques for analysing and solving equations, including both analytical and numerical approaches. You will also develop proficiency in classifying differential equations based on their characteristics and properties.
The Differential Equations For Engineers online course is suitable for students pursuing studies or careers in physical, mechanical sciences, and engineering disciplines. This course is also beneficial for:
Follow these steps to join the Differential Equations For Engineers classes:
Step 1: Browse the URL below:
https://onlinecourses.nptel.ac.in/noc23_ma61/preview
Step 2: Click on the “Sign-in/ Register” button
Step 3: Fill out the necessary details and submit the form
The Differential Equations For Engineers certification offers an optional exam. Your final score is determined by averaging the best 8 out of 12 assignments (25%) and your proctored exam score (75%).
A basic understanding of calculus is required as a prerequisite for this course. Familiarity with concepts such as derivatives and integrals will help you grasp the material more effectively.
This course provides essential skills in analysing and solving differential equations, which are foundational in various engineering disciplines.
Ordinary differential equations involve functions of a single variable, while partial differential equations involve functions of multiple variables. You will learn analytical and numerical solution methods for both types.
Yes, the course includes practical applications of differential equations in scientific and engineering contexts. You will learn how to apply these mathematical concepts to model and solve various problems.
The course spans 12 weeks and includes lectures, assignments, quizzes, and exams. Assessment methods evaluate your understanding of concepts, problem-solving skills, and ability to apply differential equations in practical scenarios.