If n=210032 and d1,d2,…dk is the set of all divisors of n, then ∑j=1k 1dj equals
2
n
2n
none of these
Note that dn⇔ndn
Now, ∑j=1k 1dj=∑j=1k djn=1n∑j=1k dj
But divisors of n=210032 are
1,2,⋯,2100,3,(3)(2),⋯,32100,3232(2), ⋯
Thus, ∑j=1k dj=1+2+⋯+21001+3+32
=2101−12−1(13)=132101−1