0 0 votes Suppose $n$ is an integer such that the sum of the digits of $n$ is $2,$ and $10^{10} < n < 10^{11}$. The number of different values for $n$ is $11$ $10$ $9$ $8$ Quantitative Aptitude cat2004 quantitative-aptitude number-systems + – go_editor 14.2k points 3.5k views answer comment Share Follow Print 0 reply Please log in or register to add a comment.
Best answer 3 3 votes $10^{10}$ < n < $10^{11}$ As the sum of the digits of n = 2, n can be any one out of 11000000000 10100000000 10010000000 . . . 10000000001 … (10 such numbers) or n can be 20000000000 There are 11 such values of n. Hence,Option(1)11 is the correct choice. Leen Sharma answered Jun 12, 2016 • selected Jun 17, 2016 by srestha Leen Sharma 11.6k points comment Share Follow 0 reply Please log in or register to add a comment.