1.

If f(x) is invertible and twice differentiable function satisfying f′(x)=f(x)∫0f−1(t)dt,∀ x∈R and f′(0)=1, then f′(1) can be

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If f(x) is invertible and twice differentiable function satisfying f(x)=f(x)0f1(t)dt, xR and f(0)=1, then f(1) can be



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