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In-1-e-lnx-n-x-2-dx-using-an-enclosing-lnx-on-interval-1-e-show-that-n-N-0-In-1-

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Question Number 195223 by Rodier97 last updated on 27/Jul/23
In=∫_1 ^e (((lnx)^n )/x^2 ) dx using an enclosing lnx on interval [1;e] show that ∀n ∈ N^∗ , 0 ≤In≤ 1
In=∫1e(lnx)nx2dxusinganenclosinglnxoninterval[1;e]showthat∀n∈N∗,0≤In≤1

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