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IFoA Exam IFoA_CAA_M0 Topic 6 Question 64 Discussion

Actual exam question for IFoA's IFoA_CAA_M0 exam
Question #: 64
Topic #: 6
[All IFoA_CAA_M0 Questions]

Identify which of the following best describes the nature of a stationary point.

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Suggested Answer: A

by Alva at Jul 04, 2024, 04:52 PM

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Kathrine
17 days ago
I'm gonna have to go with Option A. It's the only one that really makes sense in terms of the definition of a stationary point. Unless, of course, the correct answer is 'None of the above' - that's always a classic!
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Deandrea
18 days ago
Option B? More like Option 'C' for 'Clueless'! The stationary point has nothing to do with the maximum value of the function.
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Gladys
19 days ago
D sounds like a good option, but I'm not sure if it fully captures the essence of a stationary point. I'd guess A or C would be the best answers.
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Filiberto
10 days ago
I think A is the correct answer. It makes sense that a stationary point would have a horizontal tangent.
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Leigha
26 days ago
Hmm, this is a tricky one. I'm torn between A and C, but I'll go with A since it seems more precise in describing the nature of a stationary point.
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Jamey
27 days ago
I think Option C is the right answer. The stationary point is where the function has a local minimum.
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Hillary
2 days ago
A) It is where the tangent of the graph of the function is horizontal.
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Vivienne
1 months ago
Actually, Clarence, a stationary point can be a minimum, maximum, or a point of inflection, so it could be A) or C).
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Clarence
1 months ago
I believe the answer is C) It is the point where the minimum value of the function is found.
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Karol
1 months ago
I agree with Vivienne, because at a stationary point, the derivative of the function is zero.
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Vivienne
2 months ago
I think the answer is A) It is where the tangent of the graph of the function is horizontal.
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Shannon
2 months ago
Option A sounds correct. The stationary point is where the derivative of the function is zero, and the tangent line is horizontal at that point.
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Gladys
7 days ago
Actually, it's not the minimum value, but where the function stops increasing or decreasing.
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Lacresha
8 days ago
C) It is the point where the minimum value of the function is found.
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Terry
27 days ago
That's correct. The derivative is zero at a stationary point.
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Stephane
29 days ago
User 2: Yes, that's right. It's where the derivative is zero.
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Carlton
1 months ago
User 1: I think option A is correct. The tangent is horizontal at a stationary point.
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Krystal
1 months ago
A) It is where the tangent of the graph of the function is horizontal.
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