2015 AIME I Problems/Problem 8: Difference between revisions

Revision as of 11:41, 20 March 2015

For positive integer $n$ , let $s(n)$ denote the sum of the digits of $n$ . Find the smallest positive integer satisfying $s(n) = s(n+864) = 20$ .

Revision as of 11:41, 20 March 2015 view source Pieater314159 (talk \| contribs) editor 64 edits Created page with "==Problem== For positive integer <math>n</math>, let <math>s(n)</math> denote the sum of the digits of <math>n</math>. Find the smallest positive integer satisfying <math>s(..."		Revision as of 11:41, 20 March 2015 view source Pieater314159 (talk \| contribs) editor 64 edits →Problem Newer edit →
Line 2:		Line 2:

	For positive integer <math>n</math>, let <math>s(n)</math> denote the sum of the digits of <math>n</math>. Find the smallest positive integer satisfying <math>s(n) = s(n+864) = 20</math>.		For positive integer <math>n</math>, let <math>s(n)</math> denote the sum of the digits of <math>n</math>. Find the smallest positive integer satisfying <math>s(n) = s(n+864) = 20</math>.

			==Solution==