which of the following is equivalent to i 24
\[\Large i^{24}\]?
A. -i B. 1 C. -1 D. i
yes...yes.... anyway, when faced with raising i to large exponents, simply divide that exponent by 4, and get the remainder.... So... what's the remainder when 24 is divided by 4?
6
That's the quotient... I'm asking for the remainder ;)
im not understanding
I can't believe I have to refresh you on division XD For example... when 10 is divided by 3, the remainder is 1. Since 10-1 is divisible by 3. See? 10 divided by 3 is 3, with remainder 1... remember now?
-1
@terenzreignz is that the answer
I don't know, maybe. How did you get it?
can u this tell me please im trying to get finished
Telling answers is forbidden. Leading you to it, however, is encouraged. Now, what I asked for isn't that tricky... try it! When you divide 24 by 4, what's the remainder? (I promise, this is the only 'tricky' part of this question)
its no remainder
That's right. Now refer to this list... if the remainder is 1, then it's i if the remainder is 2, then it's -1 if the remainder is 3, then it's -i if there is no remainder, then it's 1. Which is it?
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