Let \(x_1, x_2, \ldots, x_k\) be the divisors of positive integer ' \(n\) ' (including 1 and \(n....

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Let \(x_1, x_2, \ldots, x_k\) be the divisors of positive integer ' \(n\) ' (including 1 and \(n....

Let x1​,x2​,...,xk​ be the divisors of positive integer n (including 1 and n).If x1​+x2​+....+xk​=75

For any positive integer n and i=1,2 let f_i(n) denote the number of divisors of n of the form 3k+i

sigma function:Sum of all positive divisors of positive integer#sigmafunction

If n=(p_1^k_1)...p_^(p_r) then the positive divisors of n are of the form d=(p_1^a_1)...p_r^(a_r) _

Positive Integral Divisors

Can you find any 3 digit positive integer solutions to (d(n))^2 + σ(n) - 112 = 0 ?

Finding the Number of Positive Integer Divisors - Auxin Essentials