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Given f ( x ) = 3 5 x 4 - 5 8 x 3 - 1 6 8 x 2 + x + 5

Given $f (x) = 35 x^{4} - 58 x^{3} - 168 x^{2} + x + 5$ The values of $x$ that produce points of inflections of $f^{''} (x)$ are $x =$ Concave Down interval is Concave Down interval does not exist. Concave Up interval is Concave Up interval does not exist.

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Question

Given f ( x ) = 3 5 x 4 - 5 8 x 3 - 1 6 8 x 2 + x + 5

Given f(x)=35x4-58x3-168x2+x+5 The values of x that produce points of inflections of f''(x) are x= Concave Down interval is Concave Down interval does not exist. Concave Up interval is Concave Up interval does not exist.

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Given $f (x) = 35 x^{4} - 58 x^{3} - 168 x^{2} + x + 5$ The values of $x$ that produce points of inflections of $f^{''} (x)$ are $x =$ Concave Down interval is Concave Down interval does not exist. Concave Up interval is Concave Up interval does not exist.