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How many digits does the number 2^1000 contain?
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I guess 301
301
302 :D
well that's lame -.-
sorry :)
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lol that's alright
do they have an explanation?
mostly
As 21000 is not a multiple of 10, it follows that, 10m 21000 10m + 1, where 10m contains m + 1 digits. Solving 21000 = 10k, where m k m + 1 k = log 21000 = 1000 log 2 301.02999... , so m = [1000 log 2] = 301. Hence 21000 contains 302 digits. What
some things did not copy paste nicely :)
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alright I'm done for today, thanks for the problems :)
It was enough for me too
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