For all twice differentiable functions f:R-R with f(0) = f(1)=f'(0)=0

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For all twice differentiable functions f : R → R, with f(0) = f(1) = f'(0) = 0 (1) f"(x) = 0, for

For all twice differentiable functions \(f: R \rightarrow R\), with \(f(0)\) \(=f(1)=f^{\prime}(0...

Let f : (0,∞) → R be twice differentiable function.If some a ≠0,If integral 0 to 1 f(λx) dλ = af(x),

Let f : (0, ∞) → ℝ be a twice differentiable function. If for some a ≠ 0,∫₀¹ f(λx) dλ = a f(x),....

For every function f (x) which is twice differentiable

Let S be the set of all twice differentiable functions f from R to R such that d^2f(x)/ dx^2 0 for

For all twice differentiable functions \( f: R \rightarrow R \), wi...

Let f : (0,∞) → R be a twice differentiable function. If for some a ≠0 , If integral 0 to 1 f(λx) d