Second Derivative Test for Stationary Points · CSEC Additional Mathematics

11 past-paper questions on Second Derivative Test for Stationary Points, part of Differentiation, from every CSEC Additional Mathematics paper on Quelpr.

1. 5(a)(ii)5 marks· Additional Mathematics Q5 5(a)(ii)Determine the nature of EACH stationary point.
2. 5(a)(ii)5 marks· Additional Mathematics Q5 5(a)(ii)Find the second derivative of y and hence determine the nature of EACH of the stationary points.
3. 5(a)(ii)5 marks· Additional Mathematics Q5 5(a)(ii)Determine the nature of the stationary points.
4. 5(b)(ii)2 marks· Additional Mathematics Q5 5(b)(ii)Determine the nature of EACH point in (i) above.
5. 5(b)(ii)5 marks· Additional Mathematics Q5 5(b)(ii)Determine the nature of EACH of the stationary points of f(x).
6. 8(iii)3 marks· Additional Mathematics Q8 8(iii)Find this stationary value of A and determine its nature.
7. Q391 mark · multiple choice· CSEC Additional Mathematics · 2015 · Paper 1The curve C with equation y = f(x) has a stationary point at (-2, 5). If f''(x) = x^4 - 15, then (-2, 5) is
8. Q391 mark · multiple choice· CSEC Additional Mathematics · 2016 · Paper 1The curve C with equation y = f(x) has a stationary point at (-2, 5). If f''(x) = x^4 - 15, then (-2, 5) is
9. Q391 mark · multiple choice· CSEC Additional Mathematics · 2018 · Paper 1The curve C with equation y = f(x) has a stationary point at (-2, 5). If f''(x) = x^4 - 15, then (-2, 5) is
10. Q361 mark · multiple choice· CSEC Additional Mathematics · May/June 2017 · Paper 1At the point (7, 4) on the curve y = f(x), \frac{dy}{dx} = 0 and \frac{d^2y}{dx^2} = -5. The point (7, 4) is
11. Q391 mark · multiple choice· CSEC Additional Mathematics · May/June 2017 · Paper 1The curve C with equation y = f(x) has a stationary point at (-2, 5). If f''(x) = x^4 - 15, then the point (-2, 5) is