Let rk=∫10(1−x^7)^kdx/∫10(1−x7)k+1dx,k∈N. Then the value of ∑10k=117(rk−1) is equal to

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Let rk = integration from 0 to 1(1-x^7)^k / integration 0 to 1 (1-x^7)^k+1 dx,k€N then the value of Let rk = integration from 0 to 1(1-x^7)^k / integration 0 to 1 (1-x^7)^k+1 dx,k€N then the value of
Let rₖ = ∫(1-x⁷) ^k dx/ ∫(1-x⁷) ^(k+1) dx, k ∈ N. Then the value of ∑1/ 7(rₖ-1) is equal to Let rₖ = ∫(1-x⁷) ^k dx/ ∫(1-x⁷) ^(k+1) dx, k ∈ N. Then the value of ∑1/ 7(rₖ-1) is equal to
The value of k ∈ N for which the integral In=∫10(1−xk)ndx,n∈N, satisfies The value of k ∈ N for which the integral In=∫10(1−xk)ndx,n∈N, satisfies
Integration (Calculus) Integration (Calculus)
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