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You are here: Home / Functions and applications / Question 4: Find all values ​​of parameter m so that the function y = – x3 + 2×2 + mx reaches its maximum at x = 1

Question 4: Find all values ​​of parameter m so that the function y = – x3 + 2×2 + mx reaches its maximum at x = 1

14/08/2021 //  by admin//  Leave a Comment

Question 4: Find all values ​​of parameter m so that the function y = – x3 + 2×2 + mx reaches its maximum at x = 1





We have: y’ = -3x2 + 4x + m.

y” = – 6x + 4.

+ y'(1) = 0 ⇔ -3 + 4 + m = 0 ⇔ m = -1.

+ y”(1) = – 2 < 0 satisfy.

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Category: Functions and applicationsTag: extremum of a functional

Previous Post: « Question 3: x = 2 is not the maximum point of which of the following functions?
Next Post: Question 5: Given the function y = f(x) = x3 – 3×2 + m,∀m ∈ R. Find the parameter m so that the function has a maximum value of 2 »

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