question#7 take your time
after express \[2^{29}\] there are 9 different digits which number doen't exist in these 9 digits (solve without using calculator) credit: passer-by
what do you mean which number ?
1-9 which one doesn't exist in those 9 digits
lol 4.
no calculator!!! LOL
7 or 9
I didn't used calculator, I know what is \( 2^{14} \) ,\( 2^{15} \) and one line multiplication.
oh sorry for misunderstanding
but i check by using calculator LOL 4 is CORRECT!
you want me try it analytically ?
plz do
But your problem is not stated correctly , the actually problem that I know is of the form: \( 2^{29}\), expressed in base 10, is a nine-digit number. All nine of its digits are different. Find the digit that is missing without explicitly calculating \( 2^{29} \)
oh I see. it's problem translating
Haha.. this question has got me curious. Could someone please explain how to get the answer?
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