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Let f:[0,27]→[13,6] be a differentiable function such that f′(x)<0 ∀ x∈Df. If 27∫0xf′(x)dx=λ−33∫0x2f(x3)dx, then the minimum value of λ is (Note: Df denotes the domain of the function)

Answer» Let f:[0,27][13,6] be a differentiable function such that f(x)<0 xDf. If 270xf(x)dx=λ330x2f(x3)dx, then the minimum value of λ is
(Note: Df denotes the domain of the function)


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