| By Justperfect (Justperfect) on Thursday, April 08, 2004 - 06:32 pm: Edit |
what is the units' diget of 3^155
a=1
b=3
c=5
d=7
e=9
| By Athlonmj (Athlonmj) on Thursday, April 08, 2004 - 06:36 pm: Edit |
Here's a hint:
Find 3^1, 3^2, 3^3, 3^4, 3^5, etc... until you see a pattern
| By Haithman (Haithman) on Thursday, April 08, 2004 - 06:39 pm: Edit |
Justperfect aren't you 20 at Yale and scored 1600 on the SAT and told everyone how easy it was to do so?
| By Justperfect (Justperfect) on Thursday, April 08, 2004 - 06:44 pm: Edit |
yes but im just giving people practice, espically for you who usally makes careless errors as you said. its just help and practice for you guys.
| By Haithman (Haithman) on Thursday, April 08, 2004 - 06:52 pm: Edit |
Well thank you for being so thoughtful. By the way what happened to your last post where I got the one wrong..I cant find it anymore.
| By Justperfect (Justperfect) on Thursday, April 08, 2004 - 07:03 pm: Edit |
i'm not sure, but im pry gonna be leaving this board to get back to school.if you want it i can give it to you. good luck studying everyone.
| By Aim78 (Aim78) on Thursday, April 08, 2004 - 07:05 pm: Edit |
It goes 3, 9, 7, 1, 3, 9, 7, 1.... .
155/4 = 38 R 3
So I'm going to say the answer is D....?
| By Averagemathgeek (Averagemathgeek) on Thursday, April 08, 2004 - 07:39 pm: Edit |
How about factoring out all the 3^4's?
3^155=[3^(4*38)]*3^3=[....1][27]
Therefore, the answer is d) 7.
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