Techniques of Differentiation - Higher Derivatives by Implicit Differentiation
Techniques of Differentiation - Higher Derivatives by Implicit Differentiation
Given that \(4{{y}^{2}}+2=3{{x}^{2}}\), find an expression of \(\frac{{{\mathrm{d}}^{2}}y}{\mathrm{d}{{x}^{2}}}\).
Solution:
Solution locked
680+ questions here come with free worked solutions. A free account saves your questions and progress; this one needs a course plan.
Create a free account to practise similar questions.
Answer:\(\dfrac{\mathrm d^2y}{\mathrm dx^2}=-\dfrac3{8y^3}\), for \(y\ne0\).
Need help? Join our A-Maths tuition classes.
Learn more