Integrating Factor Technique | Making Non-Exact Equations Exact
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Integrating Factor Technique | Making Non-Exact Equations Exact
3 945 просмотров · 1 год назад
Mathematics Tutor
84,2 тыс. подписчиков
3 945 просмотров · 1 год назад
Master logarithmic differential equations reducible to exact form with a VTU exam problem.
Perfect for 1BMATS201 students to handle log-based integrating factor techniques.
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📌 Exact Question (with Timeline):
⏱️ 0:00 → Solve: (y logy)dx + (x − logy)dy = 0
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🎯 Learning Points:
✔ Identifying non-exact equation
✔ Recognizing reducible structure
✔ Applying integrating factor
✔ Handling logy differentiation
✔ Converting into exact equation
✔ Final solution using potential function
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📚 Watch Next (Simple Chain):
1️⃣ Reducible Polynomial Case
• Integrating Factor Technique | Making Non-...
2️⃣ Final Reducible Problem
• Integrating Factor Technique | Making Non-...
3️⃣ Full Playlist
• 1BMATS201 Module-4: Differential Equations...
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🚀 Next Step:
Focus on log-based transformations.
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📘 Subject Details:
📚 Subject Codes:
• 1BMATS201 – Differential Equations
• 1BMATE101 – ODE
• 1BMATC101 – ODE
• 1BMATM101 – ODE
📌 Topic: Exact Differential Equations
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📙 All Playlists (VTU Maths):
▶️ Module 1 – Calculus
• Calculus | VTU 1BMATS101 – Module 1 (Semes...
▶️ Module 2 – Vector Calculus
• Vector Calculus | VTU 1BMATS101 – Module 2...
▶️ Module 3 – Linear Algebra
• Linear Algebra: System of Equations & Eige...
▶️ Module 4 – Differential Equations
• 1BMATS201 Module-4: Differential Equations...
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