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The sum of a two digit number and the number obtained by interchanging the digits is always a multiple of optiona) 2 b) 11 c) 10 d) 12
Solution:
Let the ones place digit of the number be y and the digit in tens place be $x$.
So, the number becomes $10x + y$.
When it is reversed, new number = $10y + x$.
Now,
Sum of these two numbers.
= $10x + y + 10y + x$
= $11x + 11y$
= $11 ( x + y )$
Therefore, the answer is 11.
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