Let f be a twice differentiable function defined on R, such that f(0)=1, f^{'}(0)=2 and f^{' '}(x) \neq 0 for all x \in R. If |\table f(x) , f^{'}(x) ; f^{'}(x) , f^{' '}(x)|=0, for all x \in R, then the value of f(1) lies in the interval [24 Feb 2021 Shift 2]

Definite Integrals Part 1

Section: Mathematics

Question : 6 of 100

Marks: +1, -0

Let f be a twice differentiable function defined on R, such that f(0)=1,f′(0)=2 and f′′(x)≠0 for all x∈R. If |

f(x)	f′(x)
f′(x)	f′′(x)

|=0, for all x∈R, then the value of f(1) lies in the interval

[24 Feb 2021 Shift 2]

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