VTU | 1st Sem | Maths | Module 1 | 2025 Scheme | Angle Between Curves | Polar Coordinates |1BMATS101 скачать в хорошем качестве

VTU | 1st Sem | Maths | Module 1 | 2025 Scheme | Angle Between Curves | Polar Coordinates |1BMATS101

Welcome to Express VTU 4 All 🎓 In this video, we solve an important VTU 1st Semester Mathematics problem from Module 01 – Calculus, strictly as per the VTU 2025 Scheme. This question focuses on finding the angle between two curves given in polar coordinates, which is a frequently asked VTU examination problem. 🔹 Topic Covered Angle Between Curves in Polar Coordinates 🔹 Question Overview We are given two polar curves: r = a log θ r = a / log θ We are required to find the angle between these two curves at their point of intersection. 🔹 Concepts Used in This Video ✔ Polar coordinates ✔ Differentiation of polar equations ✔ Formula for angle between two curves ✔ Trigonometric simplification ✔ VTU exam-oriented step-by-step method 🔹 Why This Question Is Important for VTU Exams ✅ Repeated VTU PYQ ✅ Appears for 5 or 10 marks ✅ Direct application of formula ✅ High-scoring and concept-based ✅ Part of Module-01 (Calculus) ✅ Included in VTU 2025 Scheme 🔹 VTU Exam Tip (2025 Scheme) Differentiate both polar equations Use the standard formula for angle between curves Substitute intersection condition carefully Write the final answer clearly with conclusion 📘 Syllabus Information 📌 Subject: Engineering Mathematics 📌 Semester: 1st Semester 📌 Module: 01 📌 Topic: Angle Between Curves (Polar Form) 📌 Scheme: VTU 2025 Scheme 📌 Subject Code: 1BMATS101 vtu 1st sem maths vtu maths 2025 scheme 1BMATS101 calculus angle between curves polar coordinates vtu angle between curves polar curves vtu maths angle between polar curves vtu module 1 calculus engineering mathematics polar coordinates vtu calculus important questions vtu pyq maths express vtu 4 all #VTU #VTUMaths #VTU2025Scheme #1BMATS101 #Calculus #PolarCoordinates #AngleBetweenCurves #VTUPYQ #VTUModule1 #EngineeringMathematics #VTUExamPreparation #ExpressVTU4All