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BCA Nepal | Mathematics-II | Exercise 2.2 Part-2 | Derivative of Algebraic Functions | #bca #maths

📘 BCA Nepal | Mathematics-II | 2nd Semester
Welcome to Exercise 2.2 Part-2 from Unit 2: Derivatives.
In this video, we solve the remaining questions of Exercise 2.2 based on Derivative of Algebraic Functions. Every problem is explained in a simple and exam-oriented manner using important differentiation rules and techniques. This lecture is highly useful for BCA students preparing for semester examinations, assignments, class tests, and concept revision.
📌 Topics Covered:
• Derivative of Algebraic Functions
• Power Rule (xⁿ)
• Constant Rule
• Sum Rule [u + v]
• Difference Rule [u − v]
• Product Rule [u × v]
• Quotient Rule [u/v]
• Chain Rule
• Parametric Differentiation
• Derivatives Involving Square Roots
• Rationalization Techniques
• Step-by-Step Solutions
• Exam-Oriented Questions
📌 Important Formulas Used
d/dx (xⁿ) = nxⁿ⁻¹
d/dx (c) = 0
d/dx [u + v] = du/dx + dv/dx
d/dx [u − v] = du/dx − dv/dx
d/dx [uv] = u(dv/dx) + v(du/dx)
d/dx [u/v] = (v·du/dx − u·dv/dx)/v²
d/dx [f(g(x))] = f'(g(x)) · g'(x)
For Parametric Equations:
dy/dx = (dy/dt)/(dx/dt)
🎯 Useful For:
• BCA 2nd Semester Students
• TU Examination Preparation
• Assignment and Class Test Preparation
• Mathematics-II Revision
• Concept Building in Derivatives
📚 Subject: Mathematics-II
🎓 Program: BCA
🏫 University: Tribhuvan University (TU)
⚠️ Copyright Notice
This educational content is created and published by BCA Nepal. All notes, explanations, solutions, video lectures, thumbnails, and educational materials are the intellectual property of BCA Nepal.
Re-uploading, reproducing, redistributing, modifying, or using this content without permission is strictly prohibited. Any unauthorized use of this content may result in copyright action.
© BCA Nepal. All Rights Reserved.
#BCANepal #MathII #Exercise22 #Derivatives #Calculus #DerivativeOfAlgebraicFunctions #BCA2ndSemester #TribhuvanUniversity #MathematicsII #TUExam #BCA #Differentiation #ChainRule #ProductRule #QuotientRule #ParametricDifferentiation

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