The number of points, at which the function $$f(x) = \max\{6x, 2 + 3x^2\} + |x - 1|\cos\left|x^2 - \frac{1}{4}\right|$$, $$x \in (-\pi, \pi)$$, is not differentiable, is _____.

Name: The number of points, at which the function f(x) = \\max\\\\{6x, 2 + 3x^2\\\\} + |x - 1|\\cos\\left|x^2 - \\frac{1}{4}\\right|, x \\in (-\\pi, \\pi), is not differentiable, is _____.
Uploaded: 2026-05-13T15:09:45.488402+05:30
Duration: 7 min 11 s
Description: The number of points, at which the function f(x) = \\max\\\\{6x, 2 + 3x^2\\\\} + |x - 1|\\cos\\left|x^2 - \\frac{1}{4}\\right|, x \\in (-\\pi, \\pi), is not differentiable, is _____.

Correct Answer: 2

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The number of points, at which the function $$f(x) = \max\{6x, 2 + 3x^2\} + |x - 1|\cos\left|x^2 - \frac{1}{4}\right|$$, $$x \in (-\pi, \pi)$$, is not differentiable, is _____.

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