Concours d'Entrée Polytech 2021-2022 Mathematics Exam

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Concours d'Entrée Polytech 2021-2022

The entrance examination paper for Polytech for the academic year 2021-2022.

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x) / y=x2tan⁡(x)1y = x^2 \frac{\tan(x)}{1}

y′=2xtan⁡(x)+x2(1+tan⁡2(x))y' = 2x \tan(x) + x^2 (1 + \tan^2(x))

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x21tan⁡2(x)y' = 2x \tan(x) + x^2 \frac{1}{\tan^2(x)}

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡2(x)y' = 2x \tan(x) + \frac{x^2}{\tan^2(x)}

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡2(x)y' = 2x \tan(x) + x^2 \tan^2(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+tan⁡2(x)y' = 2x \tan(x) + \tan^2(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+tan⁡(x)y' = 2x \tan(x) + \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)

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Derivative of y=x2tan⁡(x)y = x^2 \tan(x)

y′=2xtan⁡(x)+x2tan⁡(x)y' = 2x \tan(x) + x^2 \tan(x)