Скачать или смотреть Inverse Differential operator & Particular Integral, d^3y/dx^3+2d^2y/dx^2+dy/dx=e^-x+sin2x.

📘 YouTube Video Description (VTU Engineering Mathematics – 2025)

In this video, we solve an important VTU Engineering Mathematics problem on Inverse Differential Operator and Particular Integral using a clear, step-by-step method.

The problem is explained as per the VTU 2025 syllabus, helping students understand how to apply inverse operator techniques to find the particular integral in linear differential equations with constant coefficients.

🔹 Topics Covered:
Inverse Differential Operator
Particular Integral (P.I.)
Linear Differential Equations
Operator Method
Engineering Mathematics (VTU)

🔹 Useful for: ✔️ VTU B.E / B.Tech First Semester
✔️ Main exam & make-up exam
✔️ Model question papers
✔️ Quick revision before exams
📌 Subscribe to the channel for more VTU Engineering Mathematics solved problems, previous year questions, and exam-focused tutorials.
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🎯 YouTube Description (VTU Maths – 2025)
Solve VTU Engineering Mathematics problems easily with step-by-step explanations.
This short explains an important Inverse Differential Operator / Particular Integral concept useful for VTU main exams.
📌 Follow for daily VTU Maths Shorts
📌 Perfect for last-minute revision
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📘 Channel ABOUT Section (SEO-Optimized – 2025)

VTU Engineering Mathematics channel is dedicated to helping VTU B.E / B.Tech students score high marks in Engineering Mathematics exams.
We provide exam-oriented, step-by-step solutions strictly based on the VTU 2025 syllabus.

📚 Subjects Covered:
Engineering Mathematics – 1, 2, 3 & 4
Matrices & Linear Algebra
Eigen Values & Eigen Vectors
Differential Equations
Inverse Differential Operator
Laplace Transform
Fourier Series
Probability & Statistics

🎯 Best For: ✔️ VTU First Year Engineering
✔️ Main & Makeup Exams
✔️ Model Question Papers
✔️ Fast Revision
📌 Subscribe and learn VTU Mathematics made easy.

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📸 Instagram Reels Caption (Bonus)
VTU Maths made simple ✨
Inverse Differential Operator explained step by step
Perfect for VTU 2025 exam prep 📘
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