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 Numerous Numeral Enumeration (Posted on 2011-03-20)
(A) Determine the total number of ways in which 102010(base ten) is expressible as the product of:

(I) Four distinct positive integers arranged in increasing order of magnitude.

(II) Five distinct positive integers arranged in increasing order of magnitude.

(III) Six distinct positive integers arranged in increasing order of magnitude.

(B) What are the respective answers to each of (I), (II) and (III) in part-(A), if 102010(base ten) is replaced by 102010(base 12)?

 No Solution Yet Submitted by K Sengupta Rating: 4.5000 (2 votes)

Comments: ( Back to comment list | You must be logged in to post comments.)
 re(2): Solution of simple problem Comment 10 of 10 |
(In reply to re: Solution of simple problem by Charlie)

Sorry that was a typo.
It was supposed to read Two not Four.
I jokingly called it part (-I) where Three would be part (0)

 Posted by Jer on 2011-03-21 17:31:24

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