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Let A = {a1, a2, a3 ......... an} be a set of n distinct natural number and n greater than or equal to 8. Which of the following will always be a natural number : (A) a1 + a2 + a3 - a7 (B) (a1- a5)5 (C) an- a1 (D) (a1-an)8
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There's no way of knowing, we can't tell which terms are greater than others, to know which we can subtract from which and still get a positive result.
But, see, if a1-an is a negative number, then (a1-an)^8 is always +ive, believe. Sorry for inconvenience, the option (b) is (a1-a5)^5 and (d) is (a1-an)^8.
Ah, ok. I though it was times 5 in B and times 8 in D. Then of course D is the option.
the exponent indicator helps out alot ;)
So that means (d) is the best bet. Thanks a lot. I have few other questions.
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