Lets assume that a small subset of no's q is in Q. now for every no, a, in this subset we know that a+11, a+22, a+33.... are in the set. Now we know foresure that 11 is in the set from stem so irrespective of other no's at least 11, 22, 33, 44......are in this set. so you can;t restrict it to only "100" multiples of 11, rather infinite multiples of 11 are present.
HTH,
Kats
Taran wrote:Hi Guys,
What is the source of this question? Anyhow, i found the question very vaguely drafted.
1. It asks whether the Set Q contains 'every' positive multiple of 11. What if the set is {11, 22, 33, 45, 21, so on......}. In this case, we can assume q to be any integer. Considering this, we will always have positive multiples of 11. My doubt, here is that what if q is 2 and all q+11's are in the set, but only 100 multiples of 11 are there. I hope my question is clear to all.