EduNinja

Learn this topic

Study SL 5.8—Extrema, optimization and inflexion conceptsOpen the corresponding Concept lesson for explanations, examples and exam connections.

[Maximum number: 2]

The following question explores features of a family of curves. The family is then linked to a homogeneous differential equation.
Consider the curve given by $y=\frac{x\left(x^{2}-16\right)}{x^{2}+16}$ .

State the coordinates of the local maximum point and the coordinates of the local minimum point.

Max $(-1.94,1.20)(-1.94347 \ldots, 1.20113 \ldots)$

Min $(1.94,-1.20)(1.94347 \ldots,-1.20113 \ldots)$

All question bank results loaded

IB Maths AA HL Sl 5 8 Extrema Optimization and Inflexion Topic Practice

Learn this topic

Question 1