Think "Twice"

Let \(\large S\) be the set of all integers of the form \(\large 2^{a}+2^{b}+2^{c}\), where \(\large a, b, c\) are mutually distinct whole numbers.

When all the elements of \(\large S\) are arranged in ascending order, find the \(\large 100^{th}\) element.

×

Problem Loading...

Note Loading...

Set Loading...