Let p(x) be a function defined on R such that p′(x)=p′(1x), for all x∈[0,1],p(0)=1and \displaystyle{p}

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Let p(x) be a function defined on R such that {p}'{({x})}{}={}

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Let p(x) be a function defined on R such that $p^{'} (x) = p^{'} (1 x)$ , for all $x \in [0, 1], p (0) = 1$ and \displaystyle{p}

""=""41

. T h e n

int_0^1p(x)dx

e q u a l s (1) 21 ∣ ∣ 41 ∣ ∣ 42 ∣ ∣

sqrt(41)

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Levi Discussed

Let p(x) be a function defined on R such that

p^{'} (x) = p^{'} (1 x)

, for all

x \in [0, 1], p (0) = 1

and \displaystyle{p}

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Question Text	Let p(x) be a function defined on R such that $p^{'} (x) = p^{'} (1 x)$ , for all $x \in [0, 1], p (0) = 1$ and \displaystyle{p}
Answer Type	Video solution: 1
Upvotes	150