The value of k ∈ N for which the integral In=∫10(1−xk)ndx,n∈N, satisfies

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The value of k ∈ N for which the integral Iₙ=∫(1-x^k)^n dx, n ∈ N , satisfies 147I₂₀=148I₂₁ is The value of k ∈ N for which the integral Iₙ=∫(1-x^k)^n dx, n ∈ N , satisfies 147I₂₀=148I₂₁ is
The value of k€N for which integral In=integration from 0 to1(1-x^k)dx n€N,satisfies147 I 20=148 I21 The value of k€N for which integral In=integration from 0 to1(1-x^k)dx n€N,satisfies147 I 20=148 I21
The value of \(k \in N\) for which the integral \(I_n=\int_0^1\left(1-x^k\right)^n d x, n \in N\.... The value of \(k \in N\) for which the integral \(I_n=\int_0^1\left(1-x^k\right)^n d x, n \in N\....
The value of k€N for which integral In=Integral of (1-x^k)^n dx from 0 to 1, n € N, satisfies 147 The value of k€N for which integral In=Integral of (1-x^k)^n dx from 0 to 1, n € N, satisfies 147
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